f cos x-(cot beta(sin x))/(2)=(sqrt(3))/(2)," then find "tan(x)/(2)" interms "

If cos x-(cot beta sin x)/(2)=(sqrt(3))/(2), then tan((x)/(2))=

If cos x-(cot beta sinx )/( 2 )=sqrt(3)/(2) , then the value of tan""(x)/(2) is

If cos x-(cot beta sinx )/( 2 )=sqrt(3)/(2) , then the value of tan""(x)/(2) is

If cos x-(cot beta sinx )/( 2 )=sqrt(3)/(2) , then the value of tan""(x)/(2) is A. tan""(beta)/(2) tan 15^(@) B. tan""(beta)/(2) C. tan 15^(@) D. None of these

If cos x-(cot beta sinx )/( 2 )=sqrt(3)/(2) , then the value of tan""(x)/(2) is A. tan""(beta)/(2) tan 15^(@) B. tan""(beta)/(2) C. tan 15^(@) D. None of these

If cos x-(cot beta sinx )/( 2 )=sqrt(3)/(2) , then the value of tan""(x)/(2) is A. tan""(beta)/(2) tan 15^(@) B. tan""(beta)/(2) C. tan 15^(@) D. None of these

If cos x-sin alpha cot beta sin x=cos a, then the value of tan((x)/(2)) is (a)-tan((alpha)/(2))cot((beta)/(2)) (b) tan((alpha)/(2))tan((beta)/(2))(c)-cot((alpha beta)/(2))tan((beta)/(2))(d)cot((alpha)/(2))cot((beta)/(2))

If cos x-sin alpha cot beta sin x=cos alpha , then the value of tan (x//2) is

If (cos x)/(cos y)=2 and cos(x-y)=(sqrt(3))/(2) then tan y=sqrt(alpha)-beta value of alpha-beta=