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Q: What are four ways you can divide 20 into equal groups?
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What are four ways of dividing a square into eight equal parts?

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How many ways can I can divide a class of 32 students into groups with equal numbers of students?

To divide a class of 32 students into groups with equal numbers of students, you would need to find the factors of 32. The factors of 32 are 1, 2, 4, 8, 16, and 32. Therefore, you can divide the class into 1 group of 32 students, 2 groups of 16 students, 4 groups of 8 students, 8 groups of 4 students, 16 groups of 2 students, or 32 groups of 1 student. So, there are 6 ways to divide the class into groups with equal numbers of students.


Can you divide a square in 2 equal parts in 9 different ways?

Yes you can, but you have to use zig zag lines. Using straight lines there are only four ways to divide a square into two equal parts (along the lines of symmetry).


How do you divide rectangle into 4 equal parts in 5 different ways?

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How many ways can you divide 32 into equal numbers?

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What are two different ways to divide 32 into 4 equal groups?

the first way you can divide 4 and 32 and its 8 because 8x4=32. the second way you can you can take parts of the 3 and 2 and give it the product instead of the quotient but the answer is still going to be 8.


How many ways can you divide 32 equally?

6 ways. 32 divided by 1=32 32 divided by 2=16 32 divided by 4= 8 32 divided by 8 = 4 32 divided by 16= 2 32 divided by 32= 1


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How many ways can 12 be divided into equal groups?

You can have one group of 12, two groups of 6, three groups of 4, four groups of 3, six groups of 2, or twelve groups of one. If you count "one group of 12", then there are six different ways. If not, then there are five. To be awkward, the way the question is put, there is an infinity of ways. Choose any n, where n is any positive integer number you like and you can have n groups each one with 12/n in it.


What are the 10 ways to divide a square into 2 equal parts?

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If you have 18 plums can you find 6 different ways to show equal groups?

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