If `"sin" 2x, (1)/(2) " and cos" 2x` are in A.P., then the general values of x are given by

If x, 2x+1 and 14 are in A.P., then the value of x is -

If 2x+1,x^(2)+x+1 and 3x^(2)-3x+3 are in A.P ,then the value of x :

If 2x, x + 10, 3x + 2 are in A.P., find the value of x.

If sinx,sin2x,sin3x are in A.P. then

If 5^(1+x) + 5^(1-x) , ( a)/(2), 25^(x) + 25^(-x) are in A.P., then the set of values of a for such an A.P. to exists is :

If 2 cos x ne 2 sin, x then the general solution of sin^(2)x-cos2x=2 sin 2x is

If the values of x between 0 and 2 pi which satisfy the equation "sin" x|"cos"x| = (1)/(2sqrt(2)) are in A.P, then the common difference of the A.P, is

If the values of x between 0 and 2 pi which satisfy the equation "sin" x|"cos"x| = (1)/(2sqrt(2)) are in A.P, then the common difference of the A.P, is