If p,q,r are any real numbers, then (a) max(p,q)<max(p,q,r) (b) min(p,q)= 12(p+q-|p-q|) (c) max(p,q)<min(p,q,r) (d) none of these

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[JEE Advanced 1982] if p q r are any real numbers then

VAVidaara Admin Asked 2d ago 0 views 1 answer

If $p,q,r$ are any real numbers, then

(a) $\max(p,q)<\max(p,q,r)$
(b) $\min(p,q)=\frac12(p+q-|p-q|)$
(c) $\max(p,q)<\min(p,q,r)$
(d) none of these

VAVidaara Admin ✓ Vidaara Team ✓ Accepted · 2d ago ▲ 0

Correct answer: (b) $\min(p,q)=\frac12(p+q-|p-q|)$

$\min(p,q)=\frac12(p+q-|p-q|)$ is an identity.

JEE Advanced 1982 · Quadratic Equations and Inequations — verified solution by the Vidaara Team.

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