Home
Class 12
MATHS
The total number of ordered pairs (x, y...

The total number of ordered pairs (x, y) satisfying `|y|=cosx and y=sin^(-1)(sinx)`, where `x in [-2pi, 3pi]` is equal to :

A

2

B

4

C

5

D

6

Text Solution

Verified by Experts

The correct Answer is:
C
Promotional Banner

Topper's Solved these Questions

  • INVERSE TRIGONOMETRIC FUNTIONS

    VK JAISWAL|Exercise Exercise-2 : One or More than One Answer is/are Correct|6 Videos
  • INVERSE TRIGONOMETRIC FUNTIONS

    VK JAISWAL|Exercise Exercise-3 : Comprehension Type Problems|2 Videos
  • INDEFINITE AND DEFINITE INTEGRATION

    VK JAISWAL|Exercise EXERCISE (SUBJECTIVE TYPE PROBLEMS)|29 Videos
  • LIMIT

    VK JAISWAL|Exercise EXERCISE (SUBJECTIVE TYPE PROBLEMS)|7 Videos

Similar Questions

Explore conceptually related problems

Total number of ordered pairs (x, y) satisfying |y| = cos x and y = sin^(-1)(sin x) where |x| le 3 pi, is equal to :

Total number of ordered pairs (x,y) satisfying Iyl=cos x and y=sin^(-1)(sin x) where |x|<=3 pi is equal to

Number of ordered pair (x, y) satisfying x^(2)+1=y and y^(2)+1=x is

Find the number of solutions of (x,y) which satisfy |y|=cos x and y=sin^(-1)(sin x), where |x|<=3 pi

The total number of ordered pair(x,y) satisfying |x|+|y|=4,sin((pi x^(2))/(3))=1 is equal to

Find the number of ordered pairs of (x, y) satisfying the equation y = |sinx| and y = cos^(-1)(cosx) , where x in [-π, π]