If `tanptheta= cotqtheta and pneq` show that the solutions are in A.P with common difference `(pi)/(p+q)`

If tan p theta = cot q theta and p ne -q show that the solution are in A.P with common difference (pi)/(p+q)

If tan px = cot qx , then the solutions are in A.P. with common difference

Statement I : If cos ((pi)/(3) cos 2 pi x)= sqrt(3) then the general solution of the equation is x = n pm (1)/(6), n in I Statement II : If tan P theta = tan Q theta , then the value of theta from an A.P with common difference (pi)/(P - Q) Which of the above statements are correct ?

Solution of secqx+secpx=0 form AP with common difference

Make an A.P. in which the common difference is negative.

The nth term of an A.P. is 6n+2 . Find the common difference. (x in N)

Make an A.P. in which the common difference is negative .

If the roots of x^3 - 9x^2 +kx +l=0 are in A.P with common difference 2 then (k,l) =

Given a sequence of 4 numbers, first three of which are in G.P.,and the last three are in A.P. with common difference six. If first and last term of the sequence are equal, then the last term is