Home
Class 12
MATHS
Q. Let f (x)=sin^3x+ lambdasin^2x where...

Q. Let `f (x)=sin^3x+ lambdasin^2x` where `(pi)/2 ltxlt (pi)/2.` The interval in which `lambda`should lie in order that f (x) has exactly one minimum and exactly one maximum is

Promotional Banner

Similar Questions

Explore conceptually related problems

Q.Let f(x)=sin^(3)x+lambda sin^(2)x where (pi)/(2)

Let f(x)=sin^(3)x+lambda sin^(2)x where -pi//2ltxltpi//2. Find the intervals in which lambda should lie in order that f(x) has exactly one minimum.

Let f(x)=sin^3x+lambda sin^2x , -pi/2 < x < pi/2 Find the intervals in which lambda should lie in order that f(x) has exactly one minimum and exactly one maximum.

Let f(x) = sin^3x+lambdasin^2x , pi/2 < x < pi/2dot Find the intervals in which lambda should lie in order that f(x) has exactly one minimum and exactly one maximum.

Let f(x) = sin^3x+lambdasin^2x , pi/2 < x < pi/2dot Find the intervals in which lambda should lie in order that f(x) has exactly one minimum and exactly one maximum.

Let f(x)=sin^(3)x+lambda sin^(2)x,-(pi)/(2)

Let f(x)=sin^3x+lambdasin^2x ,-pi/2

Let f(x) =sin^(3)x+k sin^(2)x,-(pi)/(2) lt x lt (pi)/(2) . Find the interval in which k should lie in order that f(x) has exactly one minimum and exactly one maximum.

If f(x) = 2sin^(3) x + lambda sin^(2) x, x - (pi)/(2) lt x lt (pi)/(2) has exactly one maximum and one minimum, then find set of values of lambda .

Let f(x)=2sin^(3)x+lamdasin^(2)x,-(pi)/2ltxlt(pi)/2 . If f(x) has exactly one minimum and one maximum, then lamda cannot be equal to