A value of `alpha` such that `int_(alpha)^(alpha+1) (dx)/((x+a)(x+alpha+1))="loge"((9)/(8))` is

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A value of alpha such that int_(alpha)^(alpha+1) (dx)/((x+alpha)(x+alpha+1))="loge"((9)/(8)) is

if int_(alpha)^( alpha+1)(dx)/((x+alpha)(x+alpha+1))=log_(e)((9)/(8)) then number of values of alpha is

int(1)/(cos alpha+cos x)dx

int_(0)^(1)(x^(alpha)-1)/(log x)dx=

int(sin(x-alpha))/(sin(x+alpha)) dx

int(sin(x-alpha))/(sin(x+alpha))dx=?

The value of the inntegral int_(alpha)^(beta) (1)/(sqrt((x-alpha)(beta-x)))dx is

int(cos alpha)/(sin x cos(x-alpha))dx=

int sqrt(sin(x-alpha)/sin(x+alpha)) dx

The value of the integral int_(alpha)^( beta)(1)/(sqrt((x-alpha)(beta-x)))dx