Math, asked by Sanskriti141, 1 year ago

Hey guys!!

I need some help from u all...

Plz prove the following!!

Attachments:

gayatrichauhanp9mj8k: which que?
Sanskriti141: 67
gayatrichauhanp9mj8k: ok

Answers

Answered by siddhartharao77
4
67.

Given a + b + c = 0

= > a + b = -c

= > b + c = -a

= > c + a = -b  ----- (1)

Now,

= \ \textgreater \   \frac{(b + c)^2}{3bc} +  \frac{(c + a)^2}{3ca}  +  \frac{(a + b)^2}{3ab}

= \ \textgreater \   \frac{a^2}{3bc} +  \frac{b^2}{3ca} +  \frac{c^2}{3ab}

= \ \textgreater \   \frac{a^3 + b^3 + c^3}{3abc}

= \ \textgreater \   \frac{3abc}{3abc}

= > 1.


Hope this helps!

Sanskriti141: yes...
Sanskriti141: today I asked many maths questions
Anonymous: hehe
ninjaOD: sorry this is hard
Sanskriti141: ok
Sanskriti141: hey can u solve one problem
Sanskriti141: of maths
Anonymous: I shall try .
Anonymous: Sorry !
Sanskriti141: ok
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