[" 40"f(x)=equad cos x,x=[(1)/(2),(1)/(2)]],[" (11."f(x)=(sin x)/(e^(x)),x in[0,pi]],[" 12."f(x)=4^(sin x),x in[0,pi]]

If f(x)=sin x/ e^(x) in [0,pi] then f(x)

If f(x)=e^(x) sin x, x in [0, pi] , then

If f(x)=sqrt(1-sin2x), then f'(x) is equal to -(cos x+sin x), for x in((pi)/(4),(pi)/(2))cos x+sin x, for x in(0,(pi)/(4))-(cos x+sin x), for x in(0,(pi)/(4))cos x-sin x, for x in((pi)/(4),(pi)/(2))

Let f'(sin x) 0AA x in(0,(pi)/(2)) and g(x)=f(sin x)+f(cos x), then

For which of the following functions f(0) exists such that f(x) is continuous at x=0f(x)=(1)/((log_(e)|x|) b.f(x)=(cos((sin|x|)/(x))) c.f(x)=x sin((pi)/(x)) d.f(x)=(1)/(1+2^( cot x))

Let F(x)=(1)/(2)int(sin x+cos x)/(e^(-x)+sin x)dx and F(0)=1 then F(x) is

If f'(x)=k(cos x-sin x),f'(0)=3 and f((pi)/(2)) find f'(x)

Let f(x)=sin^(4)x-cos^(4)x int_(0)^((pi)/(2))f(x)dx =

If f'(x)=a sin x+b cos x and f'(0)=4,f(0)=3,f((pi)/(2))=5, find f(x)

For which of the following functions f(0) exists such that f(x) is continuous at x=0 f(x)=1/((log)_e|x|) b. f(x)=(cos((sin|x|)/x)) c. f(x)=x sin(pi/x) d. f(x)=1/(1+2^(cot x))