10*sin(log x)

int sin(log x) dx=........ (A) (x/2)[sin(log x) - cos(log x)] + c (B) (x/2)[sin(log x) + cos(log x)] + c (C) (x/2)[cos(log x) - sin(log x)] + c (D) (x/2)[cos(log x) - sin(log x)] + c

Find the derivative of the w.r.t.x log [(sin (log x ) + x log x log (log x)]

int [ sin(log x) + cos(log x)] dx=........... A) x cos(log x) + c B) sin(log x) + c C) cos(log x) + c D) x sin(log x) + c

the derivative of sin(log x) is

int cos(log x)dx is equal to (A)(x)/(2)(cos(log x)-sin(log x))+c(B)x(cos(log x)+sin(log x))+c(C)(x)/(2)(cos(log x)+sin(log x)+c(D)x(cos(log x)-sin(log x))+c

(sin x)^(log x)

log_(10)sin x+log_(10)cos x=-1 and log_(10)(sin x+cos x)=((log_(10)n)-1)/(2) then the value of 'n/3' is

If log_(10)sin x+log_(10)cos x=-1 and log_(10)(sin x+cos x)=(log_(10)n-1)/(2) then the value of n is (a) 24 (b) 36(c)20(d)12

Solve : (log)_((-x^2-6x)//10)(sin3x+sinx)=(log)_((-x^2-6x)//10)(sin2x)

Solve : (log)_((-x^2-6x)//10)(sin3x+sinx)=(log)_((-x^2-6x)//10)(sin2x)