[2cdots+0}],[" (6) "4x+3<6x+7]

Let P(x) =a_(0)+a_(1)x^2+a_(2)x^(4)+cdots+a_(n)x^(2n) with all a_(i) gt0 , i=0,1,2,3, cdots ,n . Then P(x) has

General solution of the equation 2 sin^(2)x + sqrt(3) cdot cos x + 1 = 0 is x =

If two roots of x^(3) - 4x^(2) + x + 6 = 0 are in the ratio 2 : 3 then the roots are

intx^(2) cdot 10^(x^(3))dx

Number of solutions of the equation sin 5x cdot cos 3x = sin 6x cdot cos 2x , In the interval [0, pi] is

If f(x) = cos x cdot cos 2x cdot cos 4x cdot cos 8x cdot cos 16x," then find "f'((pi)/(4)).

If N is the number of positive integral solutions of x_1 cdot x_2 cdot x_3 cdot x_4 = 770 , then