Question

if m,n and p are said to be Pythagorean triplets when m,p is less than

Answer 1

it is m^2+p^2=n^2 this is the answer you need

Answer 2

Concept:

a,b,c are called a Pythagorean triplet if and only if $a^2+b^2=c^2$, provided c is the largest among these three.

Given:

Given that, m, n, p are said to be Pythagorean triplets and m,p < n

Find:

The suitable choice for the above given condition.

Solution:

Given that three numbers m,n,p

Also said that the above numbers are said to be Pythagorean triplets.

m,p < n

So clearly n is the largest value or number among the given three numbers.

So by the use of Pythagoras theorem we can say that,

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

thus the correct choice would be for the given condition is (b).

Hence, if m,n and p are said to be Pythagorean triplets when m,p is less than n, then (b) $\mathbf{m^2+p^2=n^2}$.

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