Find the set of critical points of the function
None of these
But log x is defined for x > 0
If the function y = sin (f (x)) is monotonic for all values of x (where f (x) is continuous), then the maximum value of the difference between the maximum and the minimum value of f (x), is:
where 0 <x < π then the interval in which g(x) is decreasing is:
Find the critical points for f (x) = (x – 2)2/3 (2x + 1).
Find all the values of a for which the function possess critical points.
Using calculus, find the order relation between x and tan-1x when x Ïµ [0, ∞).
Using calculus, find the order relation between x and tan-1x when
The set of all values of ‘b’ for which the function f (x) = (b2 – 3b + 2) (cos2x – sin2x) + (b – 1) x + sin 2 does not possesses stationary points is:
Find the local maximum and local minimum of f (x) = x3 + 3x in [–2, 4].
The function has a local maximum at x =
Let f (x) = sin x – x on [0, π/2], find local maximum and local minimum.