Find value of c(a point in f(x) where slope of tangent to curve is zero) wheref(x) = ( begin{cases}Tan(x) & 0<x< /4 Cos(x) & /4<x< /2 end{cases} ), given c (0, /2)

Rolle s Theorem is not applied, because function is not differential in interval (0, 2 )

Rolle s Theorem is not applied, because function is not continuous in interval [0, 2]

Rolle s Theorem is not applied, because function is not differential in interval (0, 2)

Function is both continuous and differentiable but Rolle s theorem is not applicable as f(0) f( 2)

Find value of c(a point in f(x) where slope of tangent to curve is zer

1.	Find value of c(a point in f(x) where slope of tangent to curve is zero) where f(x) = ( begin{cases}Tan(x) & 0<x< /4 Cos(x) & /4<x< /2 end{cases} ), given c (0, /2)
A.	<sup> </sup> <sub>4</sub>
B.	Rolle s Theorem is not applied, because function is not continuous in interval [0, <sup> </sup> <sub>2</sub>]
C.	Rolle s Theorem is not applied, because function is not differential in interval (0, <sup> </sup> <sub>2</sub>)
D.	Function is both continuous and differentiable but Rolle s theorem is not applicable as f(0) f(<sup> </sup> <sub>2</sub>)
Answer» C. Rolle s Theorem is not applied, because function is not differential in interval (0, <sup> </sup> <sub>2</sub>)

f(x) = ln(10-x2), x=[-3,3], find the point in interval [-3,3] where slope of a tangent is zero,
Find value of c(a point in a curve where slope of tangent to curve is zero) where f(x) = ( begin{cases}x^2-x & 0<x<1 3x^3-4x+1 & 1<x<2 end{cases} ), Given c (0,2)
Find value of c(a point in f(x) where slope of tangent to curve is zero) where f(x) = ( begin{cases}Tan(x) & 0<x< /4 Cos(x) & /4<x< /2 end{cases} ), given c (0, /2)
Find the value of a & b if f(x) = ax2 + bx + sin(x) is continuous over [0, ] and differentiable over (0, ) and satisfy the Rolle s theorem at point c = 4.
Find the value of a if f(x) = ax2+32x+4 is continuous over [-4, 0] and differentiable over (-4, 0) and satisfy the Rolle s theorem. Hence find the point in interval (-2,0) at which its slope of a tangent is zero
f(x) = 3Sin(2x), is continuous over interval [0, ] and differentiable over interval (0, ) and c (0, )
Find value of c where f(x) = sin(x) ex tan(x), c (0, )
Find the value of c if f(x) = sin3(x)cos(x), is continuous over interval [0, 2] and differentiable over interval (0, 2) and c (0, 2)
Find the value of c if f(x) = x(x-3)e3x, is continuous over interval [0,3] and differentiable over interval (0, 3) and c (0,3)
Find the value of c(a point where slope of a atangent to curve is zero) if f(x) = Sin(x) is continuous over interval [0, ] and differentiable over interval (0, ) and c (0, )