int sin ( log x) dx =………+c...

`int sin ( log x) dx =………+c`

A

`x/2 [ cos ( log x) - sin ( log x )]`

B

`x/2 [ sin (log x) + cos ( log x)]`

C

`x/2 [ sin (log x)- cos ( log x)]`

D

`x[ sin (log x)- cos (log x)]`

Verified by Experts

The correct Answer is:

C

ANNUAL EXAMINATION :SAMPLE PAPER
KUMAR PRAKASHAN|Exercise PART-B ( SECTION-A)|20 Videos
ANNUAL EXAMINATION :SAMPLE PAPER
KUMAR PRAKASHAN|Exercise PART-B ( SECTION-B)|16 Videos
APPLICATION OF DERIVATIVES
KUMAR PRAKASHAN|Exercise PRACTICE PAPER - 6 (SECTION - D)|2 Videos

Similar Questions

Explore conceptually related problems

Find int log x dx

int sin^(-1)(cos x)dx=....

If int (sin2x)/(sin 5 x sin 3x)dx= (1)/(3) log |sin 3x|- (1)/(5) log |f(x)|+C , then f(x)= ____

By using the properties of definite integrals evaluate the integrals in exercise. overset((pi)/(2)) underset(0) int (2 log sin x-log sin 2x)dx

Find (i) int cos^(2)x,dx (ii) int sin (2x)cos (3x)dx , (iii) int sin^(3)x dx.

int sin^(5//2)x cos^(3)x dx = 2 sin^(A//2)x[(1)/(B)-(1)/(C) sin^(2)x]+C , then the value of (A+B)-C is equal to ........ .

int_(0)^(pi//4) | sin x - cos x | dx = . . . .

Differentiate the functions (log x)^(x) + x^(log x)

int ( x^(3))/( x - 1) dx + int (1)/( 1 - x) dx = . . . . + c

int e^(sin x) (x cos x- sec x tan x)dx = _____ +C, 0 lt x lt (pi)/(2)