## Question

### Solution

Correct option is Here, assumes local minima at x = 2      #### SIMILAR QUESTIONS

Q1

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

Q2

Find the maximum and minimum value of Q3

Use the function (x) = x1/xx > 0 to determine the bigger of the two numbers.

Q4

The maximum value of  Q5 then the maximum value of (θ), is:

Q6

The values of ‘K’ for which the point of minimum of the function f (x) = 1 + K2x – x3 satisfy the inequality belongs to:

Q7

The values of a and b for which all the extrema of the function; is positive and the minimum is at the point are:

Q8 be the differential equation of a curve and let P be the point of maxima then number of tangents which can be drawn from P to x2 – y2a2 is/are:

Q9

A solid cylinder of height H has a conical portion of same height and radius 1/3rd of height removed from it. Rain water is falling in the cylinder with rate equal to π times the instantaneous radius of the water surface inside hole, the time after which hole will fill up with water is: