" 0"quad quad quad |f(x)=e^(x)cos x,x in[(-pi)/(2),(pi)/(2)]

If f(x)=cos^(2)x*e^(tan x),x in(-(pi)/(2),(pi)/(2)) ,then

Verify Rolles theorem for function f(x)=e^(x)cos x on [-pi/2,pi/2]

If f(x)=(e^(x)+e^(-x)-2)/(x sin x) , for x in [(-pi)/(2), (pi)/(2)]-{0} , then for f to be continuous in [(-pi)/(2), (pi)/(2)], f(0)=

If f(x)=(e^(x)+e^(-x)-2)/(x sin x) , for x in [(-pi)/(2), (pi)/(2)]-{0} , then for f to be continuous in [(-pi)/(2), (pi)/(2)], f(0)=

f(x),={(k cos x)/(pi-2x),quad if x!=(pi)/(2) and 3,quad if x=(pi)/(2) at x,=(pi)/(2)

Verify Rolle's theorem for function f(x) = e^x cos x in the interval [-pi/2,pi/2] .

If f(x)=e^(x)+int_(0)^(sin x)(e^(t)dt)/(cos^(2)x+2t sin x-t^(2))AA x in(-(pi)/(2),(pi)/(2)),then

Q.Let f(x)=cos x$H(x)=[min[f(t)0<=t<=x for 0<=x<=(pi)/(2),(pi)/(2)-x for (pi)/(2)