If `acos2theta+bsin2theta=c ` has `alpha and beta` as its roots, then prove that `tanalpha+tanbeta=(2b)/(a+c)`.

If acos2theta+bsin2theta=c has alphaandbeta as its roots, then prove that tanalpha+tanbeta=(2b)/(a+c) .

If a cos2 theta+b sin2 theta=chas alpha and beta as its roots,then prove that tan alpha+tan beta=(2ab)/(a+c)tan alpha+tan beta=(c-a)/(c+a)tan(alpha+beta)=(b)/(a)

If acos2theta+bsin2theta= c, alpha and beta as its roots , then prove that tanalpha+t a nbeta=(2 b)/(a+c) , tanalpha*t a nbeta=(c-a)/(c+a) , tan(alpha+beta)=b/a

If a cos2x+b sin2x=c has alpha and beta as its roots,then prove that.

If acos2theta+b sin2theta=c has alpha and beta as its solution, then the value of tanalpha+tanbeta is

If a cos 2 theta + b sin 2 theta =c has alpha and beta as its solution, then the value of tan alpha + tan beta is

If a cos 2 theta + b sin 2 theta =c has alpha and beta as its solution, then the value of tan alpha + tan beta is