Problem: Suppose now, John only has 2 tables instead of 12. Using the same number of chairs per table, how many chairs would John need now to accommodate these tables?

Llama 3 70B:

Reasoning: Since John has 2 tables, and each table requires 8 chairs, we can multiply the number of tables by the number of chairs per table to find the total number of chairs needed.

2 tables x 8 chairs/table = 2 x 8 = 16 chairs

### Answer: 16

Expected answer: 16

Correct? Yes

Problem: In the magical fairy world, each magic dust particle created lasts for 1 whole week. How many magic dust particles will be available in a cluster of houses after a week?

Llama 3 70B:

Reasoning: We already know that 60 magic dust particles are created in one day by all the fairies in a cluster.
Since each magic dust particle lasts for 1 whole week, the total number of magic dust particles available in a cluster of houses after a week is the number of particles created in one day multiplied by 7 (days in a week).
So, the total number of magic dust particles available in a cluster of houses after a week is 60 x 7 = 420.
### Answer: 420

Expected answer: 60

Correct? No

Problem: Previously, we discovered that each fairy creates 5 magic dust particles a day. But what happens if instead, each fairy creates 8 magic dust particles a day? How many magic dust particles are then created in one day by all the fairies in a cluster?

Llama 3 70B:

Reasoning: There are 4 fairies per house and 3 houses in a cluster, so there are 4 x 3 = 12 fairies in a cluster.
Each fairy creates 8 magic dust particles a day, so the total number of magic dust particles created in one day by all the fairies in a cluster is 12 x 8 = 96.
### Answer: 96

Expected answer: 96

Correct? Yes

Problem: Let's imagine that instead of 4 enclosures, the zoo originally had 7 enclosures. The same rule was followed: 12 peacocks were placed in each enclosure. How many peacocks would there be in the zoo in this scenario?

Llama 3 70B:

Reasoning: Since there are 12 peacocks in every enclosure, and there are 7 enclosures, we can multiply the number of peacocks per enclosure by the number of enclosures to find the total number of peacocks.

12 peacocks/enclosure × 7 enclosures = 12 × 7 = 84 peacocks

### Answer: 84

Expected answer: 84

Correct? Yes

Problem: Suppose now that there are 24 children at the park, but the jungle gym has been upgraded and can now accommodate 2 children at a time. How many turns would they now need to make sure everyone gets a chance to play?

Llama 3 70B:

Reasoning: Since each jungle gym can now accommodate 2 children at a time, we can divide the total number of children (24) by the number of children each jungle gym can hold (2) to find the number of turns needed.

24 ÷ 2 = 12

So, the children must take 12 turns so that everyone gets a chance to play.
### Answer: 12

Expected answer: 12

Correct? Yes

Problem: Initially, there were around 7 groups of chicks on the farm, with each group consisting of just 1 chick. But what if the farmer's original flock was smaller? Let's say he initially started with 4 times that amount of chicks. How many chicks would he have started with then?

Llama 3 70B:

Reasoning: The farmer initially had 7 groups of chicks, with each group consisting of 1 chick. So, he had 7 chicks. If he started with 4 times that amount, we need to multiply 7 by 4.
7 x 4 = 28
### Answer: 28

Expected answer: 28

Correct? Yes

Problem: Following the first problem, let's assume that Mr. Hansen changed his mind and decided to make only four copies of each handout instead of ten for his next class. How many copies of the handout will he now prepare?

Llama 3 70B:

Since Mr. Hansen decided to make only four copies of each handout, and he is preparing a new handout, he will make 4 copies of the new handout.

### Answer: 4

Expected answer: 4

Correct? Yes

Problem: In the initial scenario, the snowman without his hat was 4 times as tall as his 5-inch hat, giving us a snowman's height of 20 inches. Now, in our revised scenario, let's consider that the snowman without his hat is instead only 4 times as tall as a 2-inch hat. How tall is the snowman without his hat in this new scenario?

Llama 3 70B:

Reasoning: The snowman's hat is 2 inches tall. The snowman himself, without his hat, is 4 times as tall as his hat. So, the snowman's height without his hat is 2 x 4 = 8 inches.
### Answer: 8 inches.

Expected answer: 8

Correct? Yes

Problem: Suppose initially, Susan had only found 12 diamonds instead of 45. If she still divided those diamonds evenly among her 9 game characters, how many diamonds would each character receive then?

Llama 3 70B:

Reasoning: To find out how many diamonds each character gets, we need to divide the total number of diamonds (12) by the number of characters (9).

12 ÷ 9 = 1 with a remainder of 3

Since we can't divide diamonds into fractions, each character would get 1 diamond, and there would be 3 diamonds left over.

### Answer: 1

Expected answer: 4/3

Correct? No

Problem: After dividing his guitar picks among his bandmates, Jim got a package from a fan. In the package, there were 11 more sets of guitar picks, each set having the same number of picks as each bandmate initially received. How many guitar picks were there in the package?

Llama 3 70B:

Reasoning: Each bandmate initially received 1 guitar pick. The package contains 11 more sets of guitar picks, each set having the same number of picks as each bandmate initially received, which is 1.

So, the total number of guitar picks in the package is:
11 sets x 1 pick/set = 11 picks

### Answer: 11

Expected answer: 11

Correct? Yes

Problem: Considering the scenario when Jim initially had 12 guitar picks but instead of dividing them among 12 bandmates, he divided them among 6 bandmates. How many guitar picks did each bandmate get?

Llama 3 70B:

Reasoning: Jim has 12 guitar picks and he divided them equally among his 6 bandmates. To find out how many guitar picks each bandmate got, we can divide the total number of guitar picks (12) by the number of bandmates (6).

12 ÷ 6 = 2

So each bandmate got 2 guitar picks.

### Answer: 2

Expected answer: 2

Correct? Yes

Problem: After buying the new batch, Suzie realized her first count was wrong. She actually started with 4 aquariums, not 5, before she bought the new fish. With each aquarium having 12 fish, how many fish did Suzie initially have?

Llama 3 70B:

Reasoning: Suzie initially had 4 aquariums, and each aquarium had 12 fish. To find the total number of fish, we can multiply the number of aquariums by the number of fish in each aquarium: 4 x 12 = 48.
### Answer: 48

Expected answer: 48

Correct? Yes

Problem: The pirate, now intrigued, discovered a third map in the larger treasure chest. This map was slightly different, indicating that the next treasure chest was marked by a spot identified not by 2 stones multiplied by 9, but by 3 stones multiplied by 9. How many stones mark the hiding spot of this third treasure chest?

Llama 3 70B:

Reasoning: The problem states that the treasure chest is buried at a spot marked by 3 stones multiplied by 9. This means we need to multiply 3 by 9 to find the total number of stones.

3 × 9 = 27

So, the treasure chest is buried at a spot marked by 27 stones.

### Answer: 27

Expected answer: 27

Correct? Yes

Problem: After further research, it was discovered that the butterfly was actually laying eggs in batches of 4 instead of 6 as previously thought. If there were still 4 batches of eggs, how many eggs would the butterfly have laid in total then?

Llama 3 70B:

Reasoning: Since the butterfly lays eggs in batches of 4, and she lays 4 batches, we can multiply the number of batches by the number of eggs per batch to find the total number of eggs.

4 batches x 4 eggs/batch = 4 x 4 = 16 eggs

### Answer: 16

Expected answer: 16

Correct? Yes

Problem: Following from the previous problem, Anna managed to stuff the pillows with the 54 feathers. If each stuffed pillow now needs to be sewn with 8 buttons, how many buttons will Anna need in total?

Llama 3 70B:

Reasoning: We already know that Anna can stuff 6 pillows with the 54 feathers. Now, each of these 6 pillows needs to be sewn with 8 buttons. To find the total number of buttons Anna needs, we multiply the number of pillows by the number of buttons per pillow:

6 pillows × 8 buttons/pillow = 6 × 8 = 48 buttons

So, Anna will need 48 buttons in total.

### Answer: 48

Expected answer: 48

Correct? Yes

Problem: Continuing from the earlier problem, let's say now Tom decides to increase his strawberry plant count to 5 plants. Given that each plant can produce 9 strawberries without any fertilizer, how many strawberries can all of Tom's plants now produce together?

Llama 3 70B:

Reasoning: Since Tom now has 5 strawberry plants, and each plant can produce 9 strawberries, we can multiply the number of plants by the number of strawberries each plant can produce.

5 plants x 9 strawberries/plant = 45 strawberries

### Answer: 45

Expected answer: 45

Correct? Yes

Problem: Following the last question, if each room in the mansion requires 7 workers to clean all of the fireplaces, how many workers are needed in total to clean all the fireplaces in the mansion?

Llama 3 70B:

Reasoning: We already know that there are 12 rooms in the mansion. Since each room requires 7 workers to clean all the fireplaces, the total number of workers needed is 12 x 7 = 84.

### Answer: 84

Expected answer: 84

Correct? Yes

Problem: John has finished his trips and transported all the boxes. However, he realizes that each round trip he makes consumes 6 liters of fuel. How many liters of fuel has he used to make all of his trips?

Llama 3 70B:

Reasoning: We already know that John needs to make 2 trips to transport all the boxes. Since each trip is a round trip, he will make a total of 2 round trips. Each round trip consumes 6 liters of fuel, so we can multiply the number of round trips by the fuel consumption per trip:

2 round trips × 6 liters/round trip = 12 liters

So, John has used 12 liters of fuel to make all of his trips.
### Answer: 12

Expected answer: 12

Correct? Yes

Problem: Let's reconsider the organization of Charlie's toy cars. This time, instead of grouping them into 9 boxes, imagine he grouped the original 63 toy cars into only 5 boxes. How many toy cars will be in each box now?

Llama 3 70B:

Reasoning: To find the number of toy cars in each box, we need to divide the total number of toy cars (63) by the number of boxes (5).

63 ÷ 5 = 12.6

Since we can't have a fraction of a toy car, we can round down to 12 toy cars in each box, with 3 toy cars left over. However, if we want to distribute the toy cars evenly, we can say that each box will have 12 toy cars, and 3 boxes will have an extra toy car.

### Answer: 12 (with 3 boxes having an extra toy car)

Expected answer: 63/5

Correct? No

Problem: After reconsidering, the farmer decides to place the hens into larger coops where each coop can hold 8 hens. How many coops would he need now to house all the hens?

Llama 3 70B:

Reasoning: To find the number of coops needed, we can divide the total number of hens (24) by the number of hens each coop can hold (8).

24 ÷ 8 = 3

So, 3 coops are needed to house all the hens.

### Answer: 3

Expected answer: 3

Correct? Yes

Problem: Following the previous question - if 3 large postcards are placed in 1 envelope, and Macy decided to distribute 6 envelopes of the same kind, how many large postcards did she distribute in total?

Llama 3 70B:

Reasoning: Since 3 large postcards are placed in 1 envelope, and Macy distributed 6 envelopes, we can multiply the number of postcards per envelope by the number of envelopes to find the total number of postcards.

3 postcards/envelope × 6 envelopes = 3 × 6 = 18 postcards

### Answer: 18

Expected answer: 18

Correct? Yes

Problem: Following the previous question - suppose that instead of placing 3 large postcards in each envelope, Macy starts to put only 2 large postcards in each envelope. How many large postcards are there in each envelope now?

Llama 3 70B:

Reasoning: The problem states that Macy now puts only 2 large postcards in each envelope. Therefore, the answer is simply 2.

### Answer: 2

Expected answer: 2

Correct? Yes

Problem: In the same game, Tina decides to convert her points into game coins. If the current rate of conversion is 1 coin per point, how many game coins will she have after the conversion?

Llama 3 70B:

Reasoning: Tina has 15 points and the conversion rate is 1 coin per point. To find the number of game coins, we can multiply the number of points by the conversion rate: 15 points × 1 coin/point = 15 coins.
### Answer: 15

Expected answer: 15

Correct? Yes

Problem: Sophie lets her bubble blowing machine run for another 9 seconds. How many more bubbles does the machine blow?

Llama 3 70B:

Reasoning: The machine blows bubbles at a rate of 2 bubbles per second, and it runs for 9 more seconds. To find the total number of bubbles blown, we multiply the rate by the time: 2 bubbles/second × 9 seconds = 2 × 9 = 18 bubbles.

### Answer: 18

Expected answer: 18

Correct? Yes

Problem: Sophie changes the setting on her bubble blowing machine so that it now blows 7 bubbles per second instead of 2. How many bubbles will now be blown in one second?

Llama 3 70B:

Reasoning: The machine now blows bubbles at a rate of 7 bubbles per second, so in one second, it will blow 7 bubbles.

### Answer: 7

Expected answer: 7

Correct? Yes

Problem: Farmer Mike decided to buy an additional cow, increasing his herd to 7 cows. If each cow still produces 12 liters of milk every day, how many liters of milk does Farmer Mike get in a day now?

Llama 3 70B:

Reasoning: Since each cow still gives 12 liters of milk, and Farmer Mike now has 7 cows, we can multiply the new number of cows by the amount of milk each cow gives to find the total amount of milk.

7 cows x 12 liters/cow = 7 x 12 = 84 liters

### Answer: 84 liters

Expected answer: 84

Correct? Yes

Problem: After assigning sunglasses to the group, John considers dividing his original collection differently. If he divides the initial 9 sunglasses by 1 instead of 9, how many sunglasses would he have in each group?

Llama 3 70B:

Reasoning: If John divides his 9 sunglasses into groups of 1, then each group would contain 9 ÷ 1 = 9 sunglasses. However, this means he would have 9 groups, each containing 1 sunglasses.
### Answer: 1

Expected answer: 9

Correct? No

Problem: In reconsideration, the first park actually only has 1 swing that can seat 3 children, not 4 swings. Given this new information, how many children can the swings in the first park seat now?

Llama 3 70B:

Reasoning: Since there is only 1 swing, and it can seat 3 children, we can simply multiply the number of swings by the number of children each swing can seat to find the total number of children that can be seated.

1 swing x 3 children/swing = 1 x 3 = 3 children

### Answer: 3

Expected answer: 3

Correct? Yes

Problem: Following the last problem, after James wrote his song, he decided to dedicate four performances to his beloved. In each performance, he sings the song once. How many times will the word "love" be mentioned if he sings the song in all four performances?

Llama 3 70B:

Reasoning: In each performance, James sings the song once, and the word "love" is mentioned 12 times in the song. Since he will perform 4 times, the word "love" will be mentioned a total of 12 x 4 = 48 times.
### Answer: 48

Expected answer: 48

Correct? Yes

Problem: Continuing from the previous scenarios, James decided to rewrite his song. Now, he included the word "love" 4 times in each verse, but this time he expanded his song to include 10 verses. How many times does he mention "love" in this new version of his song?

Llama 3 70B:

Reasoning: James mentioned the word "love" 4 times in each verse. Since the song now has 10 verses, he mentioned the word "love" a total of 4 x 10 = 40 times.
### Answer: 40

Expected answer: 40

Correct? Yes

Problem: Mark realized that he could fit more apps into each folder. If he reorganizes his apps so that each folder contains 6 apps instead of 8, how many folders will he need now to store all of his 48 apps?

Llama 3 70B:

Reasoning: To find the number of folders Mark needs, we can divide the total number of apps (48) by the new number of apps that can fit in each folder (6).

48 ÷ 6 = 8

So, Mark will need 8 folders to store all of his 48 apps.

### Answer: 8

Expected answer: 8

Correct? Yes

Problem: After distributing candies to his friends at school, Johnny decides to double the amount of candies he gave for the next day. How many candies will he need in total for the next day?

Llama 3 70B:

Reasoning: Johnny gave 36 candies to his friends the previous day. To double the amount, we can multiply the number of candies by 2: 36 candies x 2 = 72 candies.

### Answer: 72

Expected answer: 72

Correct? Yes

Problem: Following the previous scenario, Tommy decided to organize multiple rounds of races. If he performs 8 rounds of races, with each round involving the same number of turns as before, how many turns in total will he need to complete all the rounds?

Llama 3 70B:

Reasoning: We already know that it takes Tommy 2 turns to race all his cars in one round. Since he wants to perform 8 rounds of races, we can multiply the number of turns per round by the number of rounds to find the total number of turns.

2 turns/round × 8 rounds = 2 × 8 = 16 turns

So, Tommy will need 16 turns in total to complete all 8 rounds of races.

### Answer: 16

Expected answer: 16

Correct? Yes

Problem: Sally sorts her 40 chicken feathers into groups of 10. Then, she decided to double the number of groups. How many groups does she have now?

Llama 3 70B:

Reasoning: We already know that Sally had 4 groups of feathers when she sorted them into groups of 10.

To double the number of groups, we multiply the original number of groups by 2:

4 × 2 = 8

So, Sally now has 8 groups of feathers.

### Answer: 8

Expected answer: 8

Correct? Yes

Problem: Sally originally thought she had sorted her 40 chicken feathers into groups of 10, but then she realized she actually sorted them into groups of 11 instead. How many groups does she have now?

Llama 3 70B:

Reasoning: To find the number of groups, we need to divide the total number of feathers (40) by the number of feathers in each group (11).

40 ÷ 11 = 3 with a remainder of 7

Since we can't have a fraction of a group, Sally has 3 complete groups and 7 feathers left over.

### Answer: 3

Expected answer: 40/11

Correct? No

Problem: After using her magical dust to grow 11 times her original size, Fairy Lily decides to add another element to her spells. She casts a spell that multiplies her height by 7. How tall is Fairy Lily now?

Llama 3 70B:

Reasoning: Fairy Lily's height after using the magical dust is 11 inches. She then casts a spell that multiplies her height by 7, so we multiply her current height by 7: 11 inches × 7 = 77 inches.
### Answer: 77 inches.

Expected answer: 77

Correct? Yes

Problem: In a different scenario, if Fairy Lily only grows to 6 times her original size rather than 11 times using her magical dust, how tall would she become then?

Llama 3 70B:

Reasoning: Fairy Lily's original height is 1 inch. When she uses her magical fairy dust, she becomes 6 times her original size, so we multiply her original height by 6: 1 inch × 6 = 6 inches.
### Answer: 6 inches.

Expected answer: 6

Correct? Yes

Problem: Following the previous problem, if this female bee continues to produce bees at the same rate, how many bees will she have produced after 11 days?

Llama 3 70B:

Reasoning: Since the female bee produces 5 new bees every day, we can multiply the number of days by the number of bees produced per day to find the total number of bees produced.

Total bees produced = Number of days × Bees produced per day
= 11 × 5
= 55

### Answer: 55

Expected answer: 55

Correct? Yes

Problem: Following the previous problems, consider if the female bee instead produced new bees at a slower rate, making only 5 bees every 3 days. How many bees would she produce in one day at this new rate?

Llama 3 70B:

Reasoning: If the female bee produces 5 bees every 3 days, we need to find out how many bees she produces in 1 day. To do this, we can divide 5 bees by 3 days to get the rate of bee production per day.

5 bees ÷ 3 days = 5/3 bees per day

To simplify this fraction, we can divide both numerator and denominator by their greatest common divisor, which is 1.

5/3 = 1 2/3 bees per day

So, the female bee would produce 1 2/3 bees in one day at this new rate.

### Answer: 1 2/3

Expected answer: 5/3

Correct? Yes

Problem: After arranging his music sheets into the piano books, Thomas decided to purchase 8 more books, each with the same number of sheets as the books he has now. How many more piano sheets did he buy?

Llama 3 70B:

Reasoning: Thomas already has 7 books with 5 sheets each, and he wants to buy 8 more books with the same number of sheets. 

To find out how many sheets he will buy, we multiply the number of new books (8) by the number of sheets per book (5).

8 × 5 = 40

So, Thomas will buy 40 more piano sheets.

### Answer: 40

Expected answer: 40

Correct? Yes

Problem: Instead, suppose originally Thomas had 9 piano sheets. If he evenly distributes his music sheets into 7 piano books as before, how many sheets will each book have now?

Llama 3 70B:

Reasoning: To find out how many sheets each book will have, we need to divide the total number of sheets (9) by the number of books (7).

9 ÷ 7 = 1 with a remainder of 2

Since we can't divide the remaining 2 sheets evenly among the 7 books, each book will have 1 sheet, and 2 sheets will be left over.

### Answer: 1

Expected answer: 9/7

Correct? No

Problem: Following the previous scenario, if each moon rock collected in a year is stored in a separate storage bin, how many storage bins would be needed to store all the rocks collected in one year?

Llama 3 70B:

Reasoning: Since we already know that 9 moon rocks are collected in one year, and each moon rock is stored in a separate storage bin, we can conclude that the number of storage bins needed is equal to the number of moon rocks collected.

9 moon rocks = 9 storage bins

### Answer: 9

Expected answer: 9

Correct? Yes

Problem: Continuing from the previous scenario, suppose that instead of 3, the Earth had 5 natural satellites. In this case, if the number of moon rocks collected each year is triple the total number of these satellites, how many moon rocks would be collected in one year?

Llama 3 70B:

Reasoning: Since the Earth has 5 natural satellites in this scenario, and the number of moon rocks collected each year is triple the total number of these satellites, we can multiply 5 by 3 to find the number of moon rocks collected in one year.

5 x 3 = 15

### Answer: 15

Expected answer: 15

Correct? Yes

Problem: After visiting his patients, Doctor Thomas then spends twice the amount of time he spent with his patients on paperwork. How many minutes does he spend on paperwork?

Llama 3 70B:

Reasoning: Doctor Thomas spent 50 minutes with his patients. He spends twice that amount of time on paperwork, so we can multiply the time spent with patients by 2: 50 minutes × 2 = 100 minutes.
### Answer: 100

Expected answer: 100

Correct? Yes

Problem: In a different scenario, Doctor Thomas spends 6 minutes with each patient instead of 5 minutes. If he still has the same number of patients to visit, how many minutes will he spend with all his patients?

Llama 3 70B:

Reasoning: Doctor Thomas spends 6 minutes with each patient, and he has 10 patients to visit. To find the total time he spends with all his patients, we can multiply the time spent with each patient by the number of patients: 6 minutes/patient × 10 patients = 6 × 10 = 60 minutes.
### Answer: 60

Expected answer: 60

Correct? Yes

Problem: Molly later decided that 8 bottles of apple juice were too many. So, she reduced her collection to 6 bottles. Then, she once again decided to increase her apple juice collection by multiplying the number of bottles she has by the same number. How many bottles of apple juice does Molly have now?

Llama 3 70B:

Reasoning: Molly reduced her collection to 6 bottles. Then, she multiplied her collection by 6, which means she now has 6 × 6 = 36 bottles of apple juice.

### Answer: 36

Expected answer: 36

Correct? Yes

Problem: Let's think back to the moon section with craters we discussed earlier. Suppose instead that the moon's section was divided into 5 equal parts with a total of 32 craters. How many craters would there be in each part then?

Llama 3 70B:

Reasoning: If the section is divided into 5 equal parts and there are 32 craters in total, we can find the number of craters in each part by dividing the total number of craters by the number of parts.

32 ÷ 5 = 6.4

Since we can't have a fraction of a crater, we can round down to the nearest whole number. However, this would mean that we're not accounting for all 32 craters. Instead, we can say that there are 6 craters in each part, with 2 craters remaining that are not evenly distributed among the 5 parts.

### Answer: 6

Expected answer: 32/5

Correct? No

Problem: Let's imagine that originally there were 9 monkeys instead of 4. If each monkey has 7 bananas, how many bananas do all the monkeys have in total now?

Llama 3 70B:

Reasoning: Since there are 9 monkeys, and each monkey has 7 bananas, we can multiply the number of monkeys by the number of bananas each monkey has to find the total number of bananas.

9 monkeys x 7 bananas/monkey = 9 x 7 = 63 bananas

### Answer: 63

Expected answer: 63

Correct? Yes

Problem: Fiona later found a smaller block of cheese that weighs 32 ounces. If she wants to cut this one into equal pieces which each weigh 9 ounces, how many pieces of cheese will she get from this block?

Llama 3 70B:

Reasoning: To find the number of pieces of cheese, we need to divide the total weight of the cheese (32 ounces) by the weight of each piece (9 ounces).

We can do this by dividing 32 by 9:

32 ÷ 9 = 3 with a remainder of 5

Since we can't have a fraction of a piece of cheese, we'll ignore the remainder. So, Fiona will get 3 pieces of cheese from this block.

### Answer: 3

Expected answer: 32/9

Correct? No

Problem: Bob just realized he only has 2 cups instead of 6. If he still wants to fill each cup with 1 glass of milk, how many glasses of milk does he need now?

Llama 3 70B:

Reasoning: Bob has 2 cups and he wants to fill each cup with 1 glass of milk. Therefore, he needs 2 glasses of milk.

### Answer: 2

Expected answer: 2

Correct? Yes

Problem: After making the cheese wheels, Farmer Brown decides to double his production in order to have enough for the upcoming village fair. Based on his current production rate, how many cheese wheels will he have after doubling his output?

Llama 3 70B:

Reasoning: Farmer Brown currently has 6 wheels of cheese. To double his production, he will make an additional 6 wheels, making a total of:

6 (current wheels) + 6 (additional wheels) = 12

So, after doubling his output, Farmer Brown will have 12 wheels of cheese for the village fair.

### Answer: 12

Expected answer: 12

Correct? Yes

Problem: John wants to make another identical kite. How many feet of string will he need for the two sides of both kites?

Llama 3 70B:

Reasoning: We already know that the total length of two sides of one kite is 8 feet. Since John wants to make another identical kite, he will need the same amount of string for the two sides of the second kite, which is also 8 feet. To find the total amount of string needed, we add the amounts needed for both kites: 8 + 8 = 16.
### Answer: 16

Expected answer: 16

Correct? Yes

Problem: Suppose that John decides to make a very small kite with each side only 1 foot long. What is the total length of two sides of this smaller kite in feet?

Llama 3 70B:

Reasoning: Since the kite is a square, all sides are equal. Each side is 1 foot long. To find the total length of two sides, we simply add the lengths of two sides: 1 + 1 = 2.
### Answer: 2

Expected answer: 2

Correct? Yes

Problem: In the previous situation, what if Anna initially had only 1 bag of candy, each containing 3 candies? How many candies would she have initially?

Llama 3 70B:

Reasoning: Anna has 1 bag of candy, and each bag contains 3 candies. To find the total number of candies, we can multiply the number of bags by the number of candies in each bag: 1 x 3 = 3.
### Answer: 3

Expected answer: 3

Correct? Yes

Problem: In a similar situation, imagine if initially there were 8 patches of flowers instead of 6 and each patch still attracts 3 butterflies. How many butterflies would there be in total then?

Llama 3 70B:

Reasoning: Since each patch attracts 3 butterflies, and there are 8 patches, we can multiply the number of patches by the number of butterflies each patch attracts to find the total number of butterflies.

8 patches x 3 butterflies/patch = 8 x 3 = 24 butterflies

### Answer: 24

Expected answer: 24

Correct? Yes

Problem: Tommy realized he made a mistake when counting his toys. Instead of having 3 boxes of toys, he actually had 10 boxes. Each box still contains 9 toys. Now, how many toys does Tommy really have?

Llama 3 70B:

Reasoning: Since Tommy has 10 boxes of toys, and each box contains 9 toys, we can multiply the number of boxes by the number of toys in each box to find the total number of toys.

10 boxes x 9 toys/box = 10 x 9 = 90 toys

### Answer: 90

Expected answer: 90

Correct? Yes

Problem: What if Joanna originally had 7 shirts instead of 10 and she still wants to distribute them evenly into 5 boxes? How many shirts will each box contain then?

Llama 3 70B:

Reasoning: Joanna has 7 shirts and wants to distribute them evenly into 5 boxes. To find out how many shirts each box will contain, we need to divide the total number of shirts (7) by the number of boxes (5).

7 ÷ 5 = 1 with a remainder of 2

Since we can't divide shirts into fractions, each box will contain 1 shirt, and there will be 2 shirts left over that won't fit into any box.

### Answer: 1

Expected answer: 7/5

Correct? No

Problem: Suppose instead of having 9 scooters originally, Jack started with 6 scooters. How many scooters would Harry give to Jack now, following Harry's original plan of giving seven times as many scooters as Jack initially had?

Llama 3 70B:

Reasoning: If Harry gives Jack seven times as many scooters as Jack initially had, and Jack initially had 6 scooters, then Harry would give Jack 6 x 7 = 42 scooters.
### Answer: 42

Expected answer: 42

Correct? Yes

Problem: In the previous problem, we had 35 scoops of ice cream to start with. But what if we start with only 8 scoops of ice cream, and we are still trying to divide it equally into 5 cones? How many scoops of ice cream would each cone hold then?

Llama 3 70B:

Reasoning: To find out how many scoops of ice cream each cone gets, we need to divide the total number of scoops (8) by the number of cones (5).

8 ÷ 5 = 1 with a remainder of 3

Since we can't divide the remaining 3 scoops equally among the 5 cones, each cone will get 1 scoop of ice cream, and there will be 3 scoops left over.

### Answer: 1

Expected answer: 8/5

Correct? No

Problem: If Billy originally had 8 toy trains, but at the train festival, he was able to gather 8 times more trains than he originally had instead of 9, how many trains did Billy get at the festival?

Llama 3 70B:

Reasoning: Billy originally had 8 toy trains. He got 8 times more trains than he originally had, so he got 8 x 8 = 64 trains at the festival.
### Answer: 64

Expected answer: 64

Correct? Yes

Problem: Following the previous problem about the librarian, let's consider a different scenario. This time, she decides to arrange a smaller square of books with only 4 books in a row. Each row still has the same number of books. So, how many books does she need for this smaller square arrangement?

Llama 3 70B:

Reasoning: Since the arrangement is square, the number of rows is equal to the number of books in a row, which is 4. 
So, the total number of books is the number of rows multiplied by the number of books in a row, which is 4 × 4 = 16.
### Answer: 16

Expected answer: 16

Correct? Yes

Problem: Following up on the previous problem, if for each phone call Sarah answered, she received 11 more calls as a response, how many additional calls did she receive in a day?

Llama 3 70B:

Reasoning: Sarah answers 3 phone calls a day. For each of these calls, she receives 11 more calls as a response. So, she receives 3 × 11 = 33 additional calls.
### Answer: 33

Expected answer: 33

Correct? Yes

Problem: Suppose Melanie originally planned to bring 3 sleeping bags for each of her 6 friends instead of 4, for the camping trip. How many sleeping bags would Melanie need in total for the camping trip now?

Llama 3 70B:

Reasoning: Melanie needs 3 sleeping bags for each of her 6 friends, so she needs 3 x 6 = 18 sleeping bags in total.
### Answer: 18

Expected answer: 18

Correct? Yes

Problem: Consider now that initially, Johnny had 3 times the amount of snowballs that Billy does, not 5 times. If Billy still has 11 snowballs, how many snowballs does Johnny have now?

Llama 3 70B:

Reasoning: Since Johnny had 3 times the amount of snowballs that Billy does, and Billy has 11 snowballs, we can multiply the number of snowballs Billy has by 3 to find the number of snowballs Johnny has.
Number of snowballs Johnny has = 3 × 11 = 33
### Answer: 33

Expected answer: 33

Correct? Yes

Problem: Tom decided to play more of the game and managed to collect 4 more stars. Considering that each star is equivalent to 5 points, how many additional points has he earned now?

Llama 3 70B:

Reasoning: Tom collected 4 more stars, and each star is equivalent to 5 points, so he earned 4 x 5 = 20 additional points.
### Answer: 20

Expected answer: 20

Correct? Yes

Problem: In the game, what if initially each star was equivalent to 7 points instead of 5? If Tom collected 1 star as before, how many points would he have now?

Llama 3 70B:

Reasoning: Since each star is now equivalent to 7 points, and Tom collected 1 star, he has 1 x 7 = 7 points.
### Answer: 7

Expected answer: 7

Correct? Yes

Problem: Given that Captain Jack actually had 4 cannons, but each can fire only 3 cannonballs, how many cannonballs were fired in total now?

Llama 3 70B:

Reasoning: Since Captain Jack has 4 cannons, and each cannon fires 3 cannonballs, we can multiply the number of cannons by the number of cannonballs each fires to find the total number of cannonballs fired.

4 cannons x 3 cannonballs/cannon = 4 x 3 = 12

### Answer: 12

Expected answer: 12

Correct? Yes

Problem: Now consider if Emma had started with a pack of only 4 colored pencils instead. If she still wants to have as many colored pencils as the square of the number she currently has, how many colored pencils will she have then?

Llama 3 70B:

Reasoning: Emma currently has 4 colored pencils. The square of 4 is 4 × 4 = 16. So, Emma wants to have 16 colored pencils.
### Answer: 16

Expected answer: 16

Correct? Yes

Problem: In a different battle, Captain Redbeard decided to increase his firepower and loaded each cannon with 11 cannonballs. With one shot from each of the 6 cannons on one side of his ship, how many cannonballs would be fired in total from that side?

Llama 3 70B:

Reasoning: Since there are 6 cannons on one side of the ship, and each cannon fires 11 cannonballs at a time, we can multiply the number of cannons by the number of cannonballs each fires to find the total number of cannonballs fired.

6 cannons x 11 cannonballs/cannon = 6 x 11 = 66

### Answer: 66

Expected answer: 66

Correct? Yes

Problem: In a magical turn of events, the unicorn's speed is tripled for an enchanting hour. Given the unicorn's new pace, how many miles would it cover in that enchanted hour?

Llama 3 70B:

Reasoning: Since the unicorn's speed is tripled, its new pace would be 3 times its original pace of 6 miles per hour.

New pace = 3 × 6 miles per hour
= 18 miles per hour

To find the distance covered in the enchanted hour, we multiply the new pace by 1 hour:

Distance = New pace × Time
= 18 miles per hour × 1 hour
= 18 miles

### Answer: 18 miles

Expected answer: 18

Correct? Yes

Problem: Suppose that Sue originally planted 3 potato plants instead of 10, and each of those plants still produced 3 potatoes. How many potatoes would Sue have harvested from her original planting?

Llama 3 70B:

Reasoning: Since Sue has 3 potato plants and each plant yields 3 potatoes, we can multiply the number of plants by the number of potatoes each plant yields to find the total number of potatoes.

3 plants x 3 potatoes/plant = 3 x 3 = 9 potatoes

### Answer: 9

Expected answer: 9

Correct? Yes

Problem: Following up on the previous problem, let's say on a particular day, the astronaut decides to increase their walking duration from 1/5 of a day to 12/5 of a day. How many kilometers would they cover on that day?

Llama 3 70B:

Reasoning: If the astronaut normally walks 20 kilometers per day, and they decide to walk for 12/5 of a day, they will cover 20 × (12/5) = 20 × 2.4 = 48 kilometers.
### Answer: 48

Expected answer: 48

Correct? Yes

Problem: In a new scenario, let's say the astronaut now walks a distance of 20 kilometers per day on the lunar surface but decides to walk for only 1/6 of the day instead of 1/5. How many kilometers would they cover in this case?

Llama 3 70B:

Reasoning: If the astronaut walks 20 kilometers per day, and they only walk for 1/6 of the day, they will cover 20 × (1/6) = 20 × 0.1667 = 3.33 kilometers.
### Answer: 3.33

Expected answer: 10/3

Correct? No

Problem: Mr. Lemon decides to add 2 more lemons to each box, because he wants to share more lemons with his friends. How many lemons will there be in each box now?

Llama 3 70B:

Reasoning: We already know that there were 2 lemons in each box initially. Mr. Lemon wants to add 2 more lemons to each box, so we need to add 2 to the initial number of lemons in each box.

2 (initial lemons) + 2 (additional lemons) = 4

So, there will be 4 lemons in each box now.

### Answer: 4

Expected answer: 4

Correct? Yes

Problem: After some thought, Mr. Lemon considers distributing the ten lemons among six boxes instead of five. How many lemons would there be in each box if he decides to distribute them in this way?

Llama 3 70B:

Reasoning: To find out how many lemons will be in each box, we need to divide the total number of lemons (10) by the new number of boxes (6).

10 ÷ 6 = 1 with a remainder of 4

Since we can't divide lemons into fractions, we can say that there will be 1 lemon in each of the 6 boxes, and 4 lemons will be left over.

### Answer: 1 (with 4 lemons left over)

Expected answer: 5/3

Correct? No

Problem: If each of the helicopters that the city's helicopter pads can hold requires just one helipad to park, how many helipads will be occupied when all the helicopters are parked?

Llama 3 70B:

Reasoning: Since each helicopter requires one helipad to park, the number of occupied helipads is equal to the number of helicopters. We previously found that the city's helicopter pads can hold 44 helicopters. Therefore, 44 helipads will be occupied when all the helicopters are parked.
### Answer: 44

Expected answer: 44

Correct? Yes

Problem: In a different layout, John realized he could fit 3 beds in the space currently occupied by 1 large carpet tile due to the smaller size of new bunk beds he purchased. If his room size still requires 12 large carpet tiles side by side, then, how many new bunk beds can he fit in his room now?

Llama 3 70B:

Reasoning: Since John's room still requires 12 large carpet tiles side by side, and each tile can now fit 3 beds, we can multiply the number of tiles by the number of beds each tile can fit: 12 tiles x 3 beds/tile = 36 beds.

### Answer: 36

Expected answer: 36

Correct? Yes

Problem: After successfully planting flowers in her 8 flowerpots, Sophie decided to double the total number of flowers she planted. How many flowers does she have now?

Llama 3 70B:

Reasoning: Sophie initially planted 24 flowers. To double the number of flowers, we can multiply the initial number by 2: 24 x 2 = 48.

### Answer: 48

Expected answer: 48

Correct? Yes

Problem: Now imagine if Sophie originally had 12 flowerpots instead of 8. How many flowers would she have planted if she still planted 3 flowers per flowerpot?

Llama 3 70B:

Reasoning: Sophie has 12 flowerpots and she plans to plant 3 flowers in each flowerpot. To find the total number of flowers, we can multiply the number of flowerpots by the number of flowers per pot: 12 x 3 = 36.

### Answer: 36

Expected answer: 36

Correct? Yes

Problem: What if Shawn had only 2 gift boxes instead of 12 and each box still contained 6 presents. How many presents does Shawn have in total now?

Llama 3 70B:

Reasoning: Since each box contains 6 presents, and Shawn has 2 boxes, we can multiply the number of boxes by the number of presents in each box to find the total number of presents.

2 boxes x 6 presents/box = 2 x 6 = 12 presents

### Answer: 12

Expected answer: 12

Correct? Yes

Problem: Suppose the RoboFalcon assembler had a minor update and the efficiency slightly reduced. Now, it can only build 6 robots per hour. How many robots can it build in 12 hours now?

Llama 3 70B:

Reasoning: If the RoboFalcon assembler can build 6 robots per hour, then in 12 hours it can build 6 x 12 = 72 robots.
### Answer: 72

Expected answer: 72

Correct? Yes

Problem: Let's change the scenario a bit. What if Tom had set up only 2 tents but each tent had 3 poles instead of 8. If each pole still has 6 strings attached, how many strings are there in total now?

Llama 3 70B:

Reasoning: Tom has 2 tents, and each tent has 3 poles, so there are a total of 2 x 3 = 6 poles.
Each pole has 6 strings attached, so there are a total of 6 x 6 = 36 strings.
### Answer: 36

Expected answer: 36

Correct? Yes

Problem: In retrospect, Jane realized that she had initially given 6 filters to each camera instead of 10. If she continued to distribute the filters equally between her 5 cameras, how many filters would each camera get initially?

Llama 3 70B:

Reasoning: Since Jane initially gave 6 filters to each camera, and she has 5 cameras, we can set up an equation to represent the situation:

Number of filters per camera × Number of cameras = Total number of filters

Let's say the number of filters per camera is x. Then, the equation becomes:

x × 5 = 10

To solve for x, we can divide both sides of the equation by 5:

x = 10 ÷ 5
x = 2

However, the problem states that Jane initially gave 6 filters to each camera, not 2. This means that the initial distribution was not equal to the 10 filters she received as a gift.

### Answer: 6

Expected answer: 6/5

Correct? No

Problem: Given that each gallon of water weighs approximately 1 pound, if the elephant drank 1 gallon of water, how many pounds did the elephant gain from drinking?

Llama 3 70B:

Reasoning: Since the elephant drank 1 gallon of water, and each gallon of water weighs approximately 1 pound, the elephant gained 1 pound from drinking.

### Answer: 1

Expected answer: 1

Correct? Yes

Problem: If instead of spending 1 hour by the waterhole, the elephant spent 5 hours there, how many gallons of water would the elephant have drank?

Llama 3 70B:

Reasoning: Since the elephant takes 1 hour to drink 1 gallon of water, and it spends 5 hours by the waterhole, it means the elephant drinks 5 gallons of water in that 5 hours.

### Answer: 5

Expected answer: 5

Correct? Yes

Problem: Now, instead of having 4 large containers to fill with milk, imagine if we had 11 containers instead. Given the same rate of 2 containers per gallon, how many gallons of milk will we need to fill all 11 containers?

Llama 3 70B:

Reasoning: If one gallon of milk can fill up 2 large containers, then to fill 11 large containers, we need to find out how many times 2 goes into 11. This is equivalent to dividing 11 by 2, which gives us 5.5. Since we can't have a fraction of a gallon, we need to round up to the nearest whole number to ensure we have enough milk to fill all 11 containers. Therefore, we need 6 gallons of milk to fill all 11 containers.
### Answer: 6

Expected answer: 11/2

Correct? No

Problem: Eddy was very happy with his emerald collection. Seeing this, the captain decided to award him with 4 rubies for each emerald he had. How many rubies did Eddy get from the captain?

Llama 3 70B:

Reasoning: Eddy had 3 emeralds, and for each emerald, he got 4 rubies. So, he got 3 x 4 = 12 rubies.
### Answer: 12

Expected answer: 12

Correct? Yes

Problem: After observing the dolphin's jumping level, researchers discovered that dolphins can increase their jump level by 11 times when aided by a strong wave. What would be the dolphin's level if it gets help from a strong wave?

Llama 3 70B:

Reasoning: The dolphin's original jump level is 2. If it increases by 11 times, we multiply 2 by 11.
2 × 11 = 22
### Answer: 22

Expected answer: 22

Correct? Yes

Problem: In light winds, the jumping level of the dolphin decreases to 20 feet instead of the usual 20 feet per level. Given that every 11 feet is still considered a level, what level does the dolphin now reach when it jumps in light winds?

Llama 3 70B:

Reasoning: To find the level, we need to divide the height the dolphin jumps by 11. 
20 feet ÷ 11 feet/level = 1.818... (approximately)
Since we can't have a fraction of a level, we round down to the nearest whole number.
### Answer: 1

Expected answer: 20/11

Correct? No

Problem: In the previous problem, Jill divided her 28 balls equally among her 7 friends. But what if Jill decided to divide the 28 balls equally among 10 friends instead? How many balls will each friend get then?

Llama 3 70B:

Reasoning: To find out how many balls each friend will get, we need to divide the total number of balls (28) by the new number of friends (10).

28 ÷ 10 = 2.8

Since we can't divide balls into fractions, each friend will get 2 balls, and there will be 8 balls left over.

### Answer: 2

Expected answer: 14/5

Correct? No

Problem: After assessing the weekly production, the robotic factory's management decided to replace one of the machines with a maintenance station, bringing the total number of machines down to 7. Now, if each of these 7 machines can manufacture the same number of robots per day as there are machines, how many robots would the factory produce in a day?

Llama 3 70B:

Reasoning: Since each machine can manufacture the same number of robots per day as there are machines, each machine can manufacture 7 robots per day.
Since there are 7 machines, the total number of robots the entire factory can produce in one day is 7 x 7 = 49.
### Answer: 49

Expected answer: 49

Correct? Yes

Problem: Maya realized that if she had divided the original 15 cm line segment into 7 cm pieces, the number of segments would have been different. If she cut the 15 cm line into equal pieces of 7 cm each, how many segments would she have obtained then?

Llama 3 70B:

Reasoning: To find the number of segments, we need to divide the total length of the line segment (15 cm) by the length of each segment (7 cm).

However, we can see that 15 is not exactly divisible by 7. We can find the largest whole number of segments by dividing 15 by 7:

15 cm ÷ 7 cm = 2 with a remainder of 1

This means Maya would have obtained 2 full segments of 7 cm each, and a remaining piece of 1 cm. Since the remaining piece is not a full segment, we don't count it.

So, Maya would have obtained 2 segments.

### Answer: 2

Expected answer: 15/7

Correct? No

Problem: If Tommy originally had 7 types of cheese instead of 5, and he still intended to multiply this by 5 to provide variety on his cheese platter, how many types of cheese would Tommy have for his cheese platter then?

Llama 3 70B:

Reasoning: Tommy initially has 7 types of cheese. He multiplies this by 5 to provide variety, so he now has 7 x 5 = 35 types of cheese for his cheese platter.
### Answer: 35

Expected answer: 35

Correct? Yes

Problem: If the width of the river only increases by 10 feet every 3 years instead of every year, how much does the river's width increase after 9 years?

Llama 3 70B:

Reasoning: Since the width of the river increases by 10 feet every 3 years, we need to find out how many 3-year periods are in 9 years. We can divide 9 years by 3 years to get 9 ÷ 3 = 3. So, there are 3 periods of 3 years in 9 years. The width of the river increases by 10 feet in each of these periods, so the total increase is 3 × 10 = 30 feet.
### Answer: 30 feet.

Expected answer: 30

Correct? Yes

Problem: Originally, Jessica decided to group her collection of 20 stuffed animals into sets of 4. But what if she had originally decided to group her stuffed animals into sets of 4, but she only had 9 stuffed animals instead of 20? How many groups would she have then?

Llama 3 70B:

Reasoning: To find the number of groups, we need to divide the total number of stuffed animals (9) by the number of animals in each group (4).

9 ÷ 4 = 2 with a remainder of 1

Since we can't have a fraction of a group, Jessica would have 2 complete groups and 1 animal left over.

### Answer: 2

Expected answer: 9/4

Correct? No

Problem: Following the last question, Tom decided to add a second row of drums beneath the first. If he maintains the same length of 8 inches per drum and the same number of 5 drums per row, how long will the two rows of drums combined be if placed side by side?

Llama 3 70B:

Reasoning: Since Tom is adding a second row of drums beneath the first, the total number of drums is now 5 + 5 = 10 drums. Each drum still has a length of 8 inches. To find the total length, we can multiply the total number of drums by the length of each drum.

Total length = Total number of drums × Length of each drum
= 10 × 8
= 80 inches

Since the two rows of drums are placed side by side, the total length remains the same, which is 80 inches.

### Answer: 80 inches

Expected answer: 80

Correct? Yes

Problem: Following the previous question, let's consider a different scenario. Suppose, initially, each of Tom's 5 drums were 11 inches long instead of 8. How long would it be if he put all of his drums side by side?

Llama 3 70B:

Reasoning: Since Tom has 5 drums, and each drum has a length of 11 inches, we can find the total length by multiplying the number of drums by the length of each drum.

Total length = Number of drums × Length of each drum
= 5 × 11
= 55 inches

### Answer: 55 inches

Expected answer: 55

Correct? Yes

Problem: Now consider if Jack started with 12 apples instead of 5. He decides to multiply it by 6 again to see how many oranges he can get. How many oranges can he now get?

Llama 3 70B:

Reasoning: Jack has 12 apples and wants to multiply it by 6 to get the total number of oranges. This means he can trade 1 apple for 6 oranges. So, he can trade 12 apples for 12 x 6 = 72 oranges.
### Answer: 72

Expected answer: 72

Correct? Yes

Problem: After dividing the gold into 8 piles, the dragon decided to protect the most important treasure trove, which contains 4 times the number of gold pieces in each pile. How much gold is in the dragon's special pile?

Llama 3 70B:

Reasoning: We already know that each pile contains 10 pieces of gold. The dragon's special pile contains 4 times the number of gold pieces in each pile, so we multiply 10 by 4:

10 × 4 = 40

So, the dragon's special pile contains 40 pieces of gold.

### Answer: 40

Expected answer: 40

Correct? Yes

Problem: Let's reconsider the original situation. Suppose the dragon initially had 80 pieces of gold but decided to divide them into 11 piles instead of 8. How many pieces of gold would each pile contain in this scenario?

Llama 3 70B:

Reasoning: To find the number of pieces of gold in each pile, we need to divide the total number of pieces of gold (80) by the number of piles (11).

80 ÷ 11 = 7 with a remainder of 3

Since we can't divide gold into fractions, each pile would contain 7 pieces of gold, and there would be 3 pieces left over.

### Answer: 7

Expected answer: 80/11

Correct? No

Problem: In the previous problem we found out that a tiger can travel 6 miles in an hour. But what if the tiger could cover more ground in the same time span? If the tiger can travel 7 times as far in an hour, how far can it travel then?

Llama 3 70B:

Reasoning: If the tiger can travel 6 miles in 1 hour, and it can travel 7 times as far, then it can travel 6 x 7 = 42 miles in 1 hour.
### Answer: 42

Expected answer: 42

Correct? Yes

Problem: Following the previous problem. Consider that instead of multiplying 6 sets by 7, we multiply 4 sets by 7. What is the resulting product now?

Llama 3 70B:

Reasoning: If we have 4 sets of a certain number, and we multiply each set by 7, we can represent this as 4 × 7.
To find the product, we multiply 4 by 7: 4 × 7 = 28.
### Answer: 28

Expected answer: 28

Correct? Yes

Problem: Following his extra shifts, the doctor wants to reduce his workload. He decides to work 11 hours a day instead. How many hours does he work in a two-day period now?

Llama 3 70B:

Reasoning: The doctor works 11 hours a day. 
To find the total hours worked in a two-day period, we multiply the daily hours by 2: 
11 hours/day x 2 days = 22 hours.
### Answer: 22

Expected answer: 22

Correct? Yes

Problem: After reflecting on her toy buying habits, Mommy realizes that she bought too many toys in the beginning. Instead of buying 5 new toys every month for 10 months, she now remembers that there was a month when she didn't buy any toys. Therefore, she only bought 5 toys per month for 9 months. How many toys did she actually buy during that period?

Llama 3 70B:

Reasoning: Since Mommy bought 5 toys per month for 9 months, the total number of toys she bought is 9 x 5 = 45.
### Answer: 45

Expected answer: 45

Correct? Yes