If `alpha` and `beta` are two distinct roots of the equation `a cosx +b sinx = 10`, then `tan((alpha+beta)/2)` is equal to

If alpha and beta are two distinct roots of the equation a cos x+b sin x=10, then tan((alpha+beta)/(2)) is equal to

If alpha and beta are 2 distinct roots of equation a cos theta + b sin theta = C then cos( alpha + beta ) =

If alpha and beta are 2 distinct roots of equation a cos theta + b sin theta = C then cos( alpha + beta ) =

If alpha and beta be the two distinct solutions of the equation a cosx+bsinx=c , then the value of tan\ (alpha+beta)/2 is independent of c

If alpha beta( alpha lt beta) are two distinct roots of the equation. ax^(2)+bx+c=0 , then

If alpha beta( alpha lt beta) are two distinct roots of the equation. ax^(2)+bx+c=0 , then

If alpha , beta in C are the distinct roots of the equation x^2-x+1 = 0 , then (alpha)^101+(beta)^107 is equal to

if alpha , beta are two distinct solutions of a sin theta + b cos theta =c than tan ( alpha + beta)/(2) is equal to

If alpha and beta are distinct roots of the equation : a tan theta+b sec theta=c , prove that tan (alpha+ beta)= (2ac)/(a^2-c^2) .