﻿    Discuss maxima and minima.   : Kaysons Education

# Discuss Maxima And Minima.

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## Question

### Solution

Correct option is

x = 1

Thus at x = 1 is a point of maxima.

#### SIMILAR QUESTIONS

Q1

Find all the values of a for which the function possess critical points.

Q2

Using calculus, find the order relation between x and tan-1x when x Ïµ [0, ∞).

Q3

Using calculus, find the order relation between x and tan-1x when

Q4

The set of all values of ‘b’ for which the function (x) = (b2 – 3b + 2) (cos2x – sin2x) + (b – 1) x + sin 2 does not possesses stationary points is:

Q5

Find the local maximum and local minimum of (x) = x3 + 3x in [–2, 4].

Q6

The function  has a local maximum at x =

Q7

Find the set of critical points of the function

Q8

Let (x) = sin x – x on [0, π/2], find local maximum and local minimum.

Q9

Then find the value of ‘a’ for which (x) has local minimum at x = 2.

Q10

A cubic (x) vanishes at x = –2 and has relative maximum/minimum x = –1 and   Find the cubic (x).