Home
Class 12
MATHS
The solution of the inequality log(1/2) ...

The solution of the inequality `log_(1/2) sin^-1 x>log_(1/2) cos^-1x` is

A

`x in [0, (1)/(sqrt(2))]`

B

`x in ((1)/(sqrt(2)), 1]`

C

`x in (0, (1)/(sqrt(2)))`

D

None of these

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Similar Questions

Explore conceptually related problems

The solution of the inequality log_(1/2)sin x>log_(1/2)cos x is

The solution of the inequality log_((1)/(2))sin^(-1)x>log_((1)/(2))cos^(-1)x is

The solution of the inequality "log"_(2) sin^(-1) x gt "log"_(1//2) cos^(-1) x is

The solution of the inequality log 12sin x>log1/2cos x is (2)XE10

The solution of the inequality log_(x)(4x^(2)-1)<2, is

The solution set of the inequation "log"_(1//2) "sin" x gt "log"_(1//2) "cos" x "in" [0, 2pi] , is

The number of distinct solutions of the equation [log_((1)/(2))|sin x|=2-log_((1)/(2))|cos x| in the interval "[0,2 pi]" is

The solution set of the inequality log_(5/8)(2x^(2)-x-3/8) ge1 is-