If the solutions for `theta` of `Cosptheta + Cosqtheta =0,p>q>0` are in A.P then numerically smallest common differece of A.P is

If the solutions for theta of cos p theta+cos q theta=0,p>q>0 are in A.P then numerically smallest common differece of A.P is

if the solution for theta of cos p theta + cos q theta =0 p gt q gt 0 are in AP. Then the numerically smallest common difference of AP is

Solve: cosptheta+cosqtheta=0

Solve: cosptheta+cosqtheta=0

The common difference of a constant A.P. is ……

Given pnepmq . Show that the solutions of cosPtheta+cosqtheta=0 form two series each of which is in A.P . Find also the common difference of each A.P .

Show that the solutions Cos p theta = Sin q theta from two series each of which is an A.P. Find also the common difference of each A.P (p ne pm q)