" The equation "sqrt(3)sin x+cos x=4" has "

Write the set of values of a for which the equation sqrt(3)sin x-cos x=a has no solution.

The equation sqrt3 sinx+cos x=4 has:

The equation sqrt(3) cdot sin x + cos x = 4 has

The general value of x satisfying the equation sqrt(3)sin x+cos x sqrt(3) is given by

The number of values of x in (0, pi) satisfying the equation (sqrt(3) "sin" x + "cos" x) ^(sqrt(sqrt(3)"sin" 2x -"cos" 2x+ 2)) = 4 , is

The number of values of x in (0, pi) satisfying the equation (sqrt(3) "sin" x + "cos" x) ^(sqrt(sqrt(3)"sin" 2x -"cos" 2x+ 2)) = 4 , is

Solve the equation (sqrt(3))/(2)sin x-cos x=cos^(2)x

The values of a for which the equation sqrt(a)sin x-2cos x=sqrt(2)+sqrt(2-a) has solutions are

The general solution of the equation sqrt(3- 5 sin x+ sin^2 x) + cos x =0 is

For x in(-pi,pi) find the value of x for which the given equation (sqrt(3)sin x+cos x)^(sqrt(sqrt(3)sin2x-cos2x+2))=4 is satisfied.