Home
Class 12
MATHS
[" The number of solutions of "2^(sin(|x...

[" The number of solutions of "2^(sin(|x|))=4^(cos x|)" in "[-pi,pi]" is "],[" equal to "],[[" (a) "0," (b) "2],[" (c) "4," (d) "6]]

Promotional Banner

Similar Questions

Explore conceptually related problems

Number of solutions 2^(sin(|x|))=4^(|cos x|)in[-pi,pi] is equal to

Number of solutions 2^(sin(|x|))=4^(|cosx|) in [-pi,pi] is equal to

Number of solutions 2^(sin(|x|))=4^(|cosx|) in [-pi,pi] is equal to

Number of solutions 2^(sin(|x|))=4^(|cosx|) in [-pi,pi] is equal to

Number of solutions 2^(sin(|x|))=4^(|cosx|) in [-pi,pi] is equal to

Number of solution of 2^(sin(|x|)) = 3^(|cos x|) in [ -pi , pi ] , is equal to

The number of solution of the equation |sin x|=|cos 3x| in [-2pi,2pi] is

The number of solution of the equation |sin x|=|cos 3x| in [-2pi,2pi] is

The number of solution of the equation |sin x|=|cos 3x| in [-2pi,2pi] is

Total number of solutions of 2^(cos x)=|sin x| in [-2 pi,5 pi]