If `log_(1/sqrt2) sinx> 0 ,x in [0,4pi]`, then the number values of x which are integral multiples of `pi/4` ,is

If log_((1)/(sqrt(2)))sin x>0,x in[0,4 pi], then the number values of x which are integral multiples of (pi)/(4), is

If sinx +cosx=(sqrt7)/(2) , where x in [0, (pi)/(4)], then the value of tan.(x)/(2) is equal to

If sinx +cosx=(sqrt7)/(2) , where x in [0, (pi)/(4)], then the value of tan.(x)/(2) is equal to

If cos^(-1)|sinx|gesin^(-1)|sinx| , then the number of integral values of x in the interval x in [0, 3pi] are

If cos^(-1)|sinx|gesin^(-1)|sinx| , then the number of integral values of x in the interval x in [0, 3pi] are

If log_(sinx)(cos x) = (1)/(2) , where x in (0, (pi)/(2)) , then the value of sin x is equal to-

If log_(sinx)(cos x) = (1)/(2) , where x in (0, (pi)/(2)) , then the value of sin x is equal to-

Find the value of the integral is int_(0)^(pi) x log sinx dx

If (cos^(2)x+(1)/(cos^(2)x))(1+tan^(2)2y)(3+sin3z)=4, then x is an integral multiple of pi x cannot be an even multiple of pi z is an integral multiple of pi y is an integral multiple of (pi)/(2)

If (cos^2x+1/(cos^2x)) (1+tan^2 2y)(3+sin3z)=4, then x is an integral multiple of pi x cannot be an even multiple of pi z is an integral multiple of pi y is an integral multiple of pi/2