Question

If root m + root n - root p = 0 then find (m + n - p)

Answer 1

Step-by-step explanation:

$\sqrt{m} + \sqrt{n} - \sqrt{p} = 0$

$\sqrt{m } + \sqrt{n} = \sqrt{p}$

squaring both side, we get

${( \sqrt{m} + \sqrt{n} )}^{2} = p$

using formula of (a + b)^2

we get

$m \: + 2 \sqrt{m} \sqrt{n} + n = p$

this can be written as

$m + n - p = 2 \sqrt{m} \sqrt{n}$

Answer 2

Answer:

root of m + root of n - root of p= 0Then show that m+n-p=4mn ... /root-m-root-n-root- p-0-find-the-value-of-m-n-p-the-who/math/4844438 '.