#Mark the correct alternative in each of the following If then its maximum value is

Question

Philoid · Accepted Answer

achieves it’s maximum value when g(x)=4x²+2x+1 achieves it’s minimum value.

Differentiating g(x) with respect to x, we get

g’(x)=8x+2

Differentiating g’(x) with respect to x, we get

g’’(x)=8

For minima at x=c, g’(c)=0 and g’’(c)>0

g’(x)=0 ⇒

Hence is a point of minima for g(x) and is the minimum value of g(x).

Hence the maximum value of