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1 & 132
2 & 66
3 & 44
4 & 33
6 & 22
11 & 12

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15y ago

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What are all the factor pairs of 132?

The factor pairs of 132 are: (1, 132), (2, 66), (3, 44), (4, 33), (6, 22), and (11, 12).


What two prime numbers equal 132?

113 + 19 = 132 109 + 23 = 132 103 + 29 = 132 101 + 31 = 132 89 + 43 = 132 79 + 53 = 132 73 + 59 = 132 71 + 61 = 132 So there are 8 pairs of prime numbers that sum to 132.


What numbers multiply and give 132?

Well, isn't that just a happy little math problem! To find the numbers that multiply to give 132, we can start by thinking about factors. We have 1 and 132, 2 and 66, 3 and 44, 4 and 33, 6 and 22, and finally, 11 and 12. Each of these pairs, when multiplied together, equal 132. Just like painting, sometimes it's all about finding the right combinations to create something beautiful.


Can you list all the factors of 132?

132 = 2*2*3*11


Which numbers are divisible by 132?

All multiples of 132 (which are infinite) including 132, 264, 396, 528, 660, 792, 924, 1056 . . .


How many pairs dose a square have?

It has 6 possible pairs of sides, although all the pairs will look the same. It has 6 possible pairs of angles, although all the pairs will look the same.


What is all of the factors of 132?

1,2,3,4,6,11,12,22,33,44,66,132


What is 132 divisible by?

Division by "?" is not a legitimate mathematical operation!


What are all the divisibles of 132?

132 is divisible by: 1 2 3 4 6 11 12 22 33 44 66 132.


Write five pairs of prime numbers with the sum 132?

127 and 5 113 and 19 109 and 23 103 and 29 101 and 31


What numbers go into 132?

The numbers 1, 2, 3, 4, 6, 11, 12, 22, 33, 44, 66, and 132 are the divisors of 132. Divisors are also called factors where 132 = 11 x 12.The divisors of 132 are defined in the following factor pairs:1 x 132, 2 x 66, 3 x 44, 4 x 33, 6 x 22, 11 x 12


Why do all linear angle pairs must be supplementary but all supplementary angles do not have to be linear pairs?

All supplementary angles would be linear pairs IF they were adjacent. But they could be far apart.