Question

if m n p are natural numbers such that m square + n square is equal to p square then M and P are called what​

Answer 1

Answer:

M , N , P are called integers.

Step-by-step explanation:

As we know that set of natural no. contains all positive no. starting from 1

if we sqr one natural no. and add with the sqr of other natural no. and it gives us a complete sqr then it will be a integer

example.

Natural No. { 1,2,3,4,5,6.....}

M=3

N=4

by applying condition

$m^{2} +n^{2} =p^{2$

3^2 + 4^2 = 25

which is a sqr of 5 which is a complete digit

so p^2 = 5^2

hence proved that m, n and p will be integers.

Answer 2

Answer:

m n p are called pythagorean triplets.