row_id int64 0 36.7k | QuestionId int64 31.8k 109k | QuestionText stringclasses 15
values | MC_Answer stringclasses 49
values | StudentExplanation stringlengths 1 586 | Category stringclasses 6
values | Misconception stringclasses 35
values |
|---|---|---|---|---|---|---|
19,600 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | so you do 3*5=15 and them i normally do 2* imaginary 1 =2 and 2/15 is youre answer. | False_Misconception | Inversion |
19,601 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | so you do 3*5=15 and then i normally do 2* imaginary 1=2 and 2/15 is youre anser | False_Misconception | Inversion |
19,602 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | stick, change, flip. | False_Neither | null |
19,603 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the 2 stays the same and you times 5 by 3 which= 15 so it is 2/15 | False_Misconception | Inversion |
19,604 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the answer is 10 becausee 2x5=10 and 5x3 =15. | False_Misconception | Duplication |
19,605 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the answer is 2/15 because it turns to 2/3x1/5 | False_Misconception | Inversion |
19,606 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the answer is 2/15 because you have to multiply 5 by the demoninator | False_Misconception | Inversion |
19,607 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the answer is b because 1x2=2 and 3x5=15 so it equals 2/15 | False_Misconception | Inversion |
19,608 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the answer is b because 2 x 1 is 2 and 3 x 5 is 15 which makes the answer 1/15 | False_Misconception | Inversion |
19,609 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the calculation is 2 1/3 x 1/5 and the answer is 1/25. | False_Misconception | Inversion |
19,610 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the calculation is 2/3 x 1/5 and the answer is 2/15 | False_Misconception | Inversion |
19,611 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the equation is 2/3 multiplied by 1/5 whichh is (2/15). | False_Misconception | Inversion |
19,612 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the numerator stays constant, so 3x5 is 15 and 5 remains unchanged. | False_Misconception | Inversion |
19,613 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the reason is because you times 2 times 5 equals 15 and two stays the same. | False_Neither | null |
19,614 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the reason is becausee you times the denominator by an integer which in this case 15 and then keep the numerator the same. | False_Neither | null |
19,615 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | the result of 3x5 is 15 and the numorator stays the same. | False_Misconception | Inversion |
19,616 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | then you times the denominator by that number, leaving the numerator unchanged. | False_Misconception | Inversion |
19,617 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | there is no space for the remainder | False_Neither | null |
19,618 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | there is not enough room in the cab for the remainder. | False_Neither | null |
19,619 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | this is because 2/3 x 1/5 = 2/15 when you multiply the denominator. | False_Misconception | Inversion |
19,620 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | this is because if you do 2/3 times 1/5 you get 2/15 | False_Misconception | Inversion |
19,621 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | this is because you multiply 3 by 5 which gives 15 and then divide that number by 2. if we keep the numerator at 2, it would be b. | False_Misconception | Inversion |
19,622 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | this is because you take the whole number 5 and replace it by one fifth. then, times both of the numerators (2x1) as well as the denominators (3x5) to get 2/15. | False_Misconception | Inversion |
19,623 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | this is because you times the 5 with the denominator and nothing happens to the numeratorr | False_Misconception | Inversion |
19,624 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | times numerators together and denominators together | False_Neither | null |
19,625 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | times the denominator and keep the numerator the same. | False_Misconception | Inversion |
19,626 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | times the denominator by the whole number. | False_Misconception | Inversion |
19,627 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | timess numerators together and denominators together | False_Neither | null |
19,628 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | to multiply a fraction by a whole number, you change the whole number into one out of the number. here, 5 will change to one fifth, so you times the numerators (2x1) and the denominators (3x5), which is 2/15 | False_Misconception | Inversion |
19,629 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | turn the 5 in to 1/5 and times them together to make 2/15 | False_Misconception | Inversion |
19,630 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | we change 5 into 5/1 and we use he recipricol of that wich is 1/5 | False_Misconception | Inversion |
19,631 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | we put 5 over 1 and then turned it around so we couldd time the numbers. | False_Misconception | Inversion |
19,632 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | when i remembered flip and kiss i did the calculation and got 2/15 | False_Misconception | Inversion |
19,633 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | when you are multiplying a fraction you only times it by the bottom number | False_Misconception | Inversion |
19,634 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | when you multiply 5 by the demoninator it comes out to be 2/15. | False_Misconception | Inversion |
19,635 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | when you multiply a fraction, you only timrs it by the bottom number. | False_Misconception | Inversion |
19,636 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | when you times a fraction by involving whole numbers, the bottom number is tripled while the top number remains unchanged. | False_Neither | null |
19,637 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | x can sometimes mean divide so you have to multiply it by itself. | False_Neither | null |
19,638 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | x it by 2 and - 3 and got 6/30. | False_Neither | null |
19,639 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | x the denominator by the integer | False_Misconception | Inversion |
19,640 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | x thee denominator by the integer | False_Misconception | Inversion |
19,641 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | yiu take 5 and multiply it by 1 over 5. | False_Misconception | Inversion |
19,642 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you add a 1 on the top and times them | False_Neither | null |
19,643 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you add the one on top of the 5 then times the top by top and bottom bye bottom | False_Misconception | Inversion |
19,644 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you addd 1 on the top and times them. | False_Misconception | Inversion |
19,645 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you always x the bottom to get the answer | False_Misconception | Inversion |
19,646 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you always x the bottom to get the answer. | False_Misconception | Inversion |
19,647 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you can do 5 x 3 which is 15 and then you times the denominator. | False_Neither | null |
19,648 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you can do 5 x 3 which is 15 and you times the denominator. | False_Misconception | Inversion |
19,649 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you change 5 intoo 1/5 and then do 2/3 times that which is 2/15. | False_Misconception | Inversion |
19,650 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do 3x5 that makes 15 and put it as a denominator and then put the 2 as a nominator | False_Misconception | Inversion |
19,651 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do keep flip change so you keep the 2/3 and make the 5 a 5/1 flip that so it becomes 1/5 and times them to get 2/15 | False_Misconception | Inversion |
19,652 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do not cut off the top, you lesve it like when your making divisions. | False_Neither | null |
19,653 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do not times the numerator | False_Misconception | Inversion |
19,654 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do not times the numerator. | False_Neither | null |
19,655 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do one fifth time by two third | False_Misconception | Inversion |
19,656 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you do one fifth time by two thirds | False_Misconception | Inversion |
19,657 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you don’t times the numerator by 5 so the answer must be 2/15. | False_Misconception | Inversion |
19,658 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you have to do 2/3 x 1/5 which comes to 2/15 | False_Misconception | Inversion |
19,659 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you have to do the denominator times the whole number an leave the top | False_Misconception | Inversion |
19,660 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you have to times the denominator only so 3x5 = 15 and that is now your denominator the add the numerator of 2 | False_Misconception | Inversion |
19,661 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you have to times the denominator only so 3x5 = 15 and that is your new denumerator then add 2 which is the numerator. | False_Misconception | Inversion |
19,662 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you just have to times 3 by 5 to get 15 so the answer is b | False_Misconception | Inversion |
19,663 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you just have to times 3 by 5 to get 15 so the answer is b. | False_Misconception | Inversion |
19,664 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you leave the 2 and you do 3 times 5 and that is 15 | False_Misconception | Inversion |
19,665 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you make 5 a fraction then times 2 by 1 the next time its 3 it's 5. | False_Misconception | Inversion |
19,666 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you make 5 a fraction then times 2 by 1 then 5 by 3 | False_Misconception | Inversion |
19,667 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you make 5 into a fraction (1/5) and then do 2 x 1= 2 and 3 x 5=15. so the top of the fraction is 2 and the bottom is 15 | False_Misconception | Inversion |
19,668 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you make 5 into a fraction (1/5) and then do 2 x 1=2 and 3 x 5 =15. so the top of the fraction is 2 and the bottom is 15. | False_Misconception | Inversion |
19,669 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you make the five holes turn into 1/5 then you times to by one and 3 by 5 to get to 2/15s and it cannot be simplified | False_Misconception | Inversion |
19,670 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you multiply the denominator by 5 and get 2/15 | False_Misconception | Inversion |
19,671 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you need to change 5 into 1/5 and then times the 2/3 and 1/5 which is 2/15 | False_Misconception | Inversion |
19,672 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you need to flip it so that 5 is on the left side and 1/5 is right then times 2 by 1, 3 by 5, which gives you 15 because there are 30 parts. | False_Misconception | Inversion |
19,673 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you only time 5 by the denomanater so 5 times 3 equals 15 so it will be 2/15 | False_Misconception | Inversion |
19,674 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you times the denominator and leave the numerator the same | False_Misconception | Inversion |
19,675 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you times the number by the bottom | False_Misconception | Inversion |
19,676 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you turn 5 into 1/5 then multiply the 2 numerator then the 2 denomonators | False_Misconception | Inversion |
19,677 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you turn 5 into a fraction which is 1 over 5 and then mutliply it | False_Misconception | Inversion |
19,678 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | you would put a 1 on top of the 5, then 2 times that equals 2, and 3 times 5 equal 15. | False_Misconception | Inversion |
19,679 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | youu only time 5 by the denomanater so 5 times 3 equals 15 so it will be 2/15 | False_Misconception | Inversion |
19,680 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | youu take the 2 and times 5 by 3 which = 15 so it is 2/15 | False_Misconception | Inversion |
19,681 | 32,833 | Calculate \( \frac{2}{3} \times 5 \) | \( \frac{2}{15} \) | youu take the numerators and denominator together, then you divide by 5. | False_Neither | null |
19,682 | 32,835 | Which number is the greatest? | \( 6 \) | (because it is a whoke number) | False_Misconception | Whole_numbers_larger |
19,683 | 32,835 | Which number is the greatest? | \( 6 \) | 0.6 is so it must be the highest because 0.3 is not low. | False_Neither | null |
19,684 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because all the other are decimal | False_Misconception | Whole_numbers_larger |
19,685 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because all the otherr are decimal. | False_Misconception | Whole_numbers_larger |
19,686 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because it is a whole number. | False_Misconception | Whole_numbers_larger |
19,687 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because its a whole number | False_Misconception | Whole_numbers_larger |
19,688 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because its a whole number. | False_Misconception | Whole_numbers_larger |
19,689 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because that is a whole number. | False_Misconception | Whole_numbers_larger |
19,690 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because that is a wholee number. | False_Misconception | Whole_numbers_larger |
19,691 | 32,835 | Which number is the greatest? | \( 6 \) | 6 because the amount of number that you have on the right side is the smallest and 6 does not have any so the answer = 6. | False_Misconception | Whole_numbers_larger |
19,692 | 32,835 | Which number is the greatest? | \( 6 \) | 6 has no decimal piint | False_Neither | null |
19,693 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whoke number. | False_Misconception | Whole_numbers_larger |
19,694 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whoke number. | False_Misconception | Whole_numbers_larger |
19,695 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whole number and the other numbers has decimals | False_Misconception | Whole_numbers_larger |
19,696 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whole number and the other numbers has decimals. | False_Misconception | Whole_numbers_larger |
19,697 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whole number and the rest are decimal places. | False_Misconception | Whole_numbers_larger |
19,698 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whole number and the rest are decimals | False_Misconception | Whole_numbers_larger |
19,699 | 32,835 | Which number is the greatest? | \( 6 \) | 6 is a whole number not a decimal therefore the biggest | False_Misconception | Whole_numbers_larger |
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