Prove that the difference of squares of two odd integer multiples of 3 is divisible by 72.

Question

Prove that the difference of squares of two odd integer multiples of 3 is divisible by 72.​

Charlotte · Answer

Answer:   explain this step by step

Parker · Answer

Step-by-step explanation:     Since m and n are odd, the difference will be even. ... Now, since the given difference between two odd squares must be multiples of 3, (m+n+1) must be divisible by 3.

Anna

From the following which is not an equivalent fraction of
29/8
?

A right triangle whose sides are 15 cm and 20 cm including the right angle is made to relove about its hypotenuse find the volume

2 thoughts on “Prove that the difference of squares of two odd integer multiples of 3 is divisible by 72.”

Since m and n are odd, the difference will be even. … Now, since the given difference between two odd squares must be multiples of 3, (m+n+1) must be divisible by 3.

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