The parameter on which the value of the determinant `|1a a^2"cos"(p-d)xcosp x"cos"(p+d)x"sin"(p-d)xsinp x"sin"(p+d)x|` does not depend is `a` b. `p` c. `d` d. `x`

The parameter on which the value of the determinant |[1,a,a^2"],[cos"(p-d)x,cosp x",cos"(p+d)x"],[sin"(p-d)x,sinp x,"sin"(p+d)x]| does not depend is a b. p c. d d. x

The parameter on which the value of the determinant |[1,a,a^2"],[cos"(p-d)x,cosp x",cos"(p+d)x"],[sin"(p-d)x,sinp x,"sin"(p+d)x]| does not depend is a b. p c. d d. x

The parameter on which the value of the determinant det[[a,a^(2)cos(p-d)x,cos px,cos(p+d)xsin(p-d)x,sin px,sin(p+d)x]] does not depend is a b.p c.d.x

The parameter on which the value of the determinant |{:(1,,a,,a^(2)),(cos (p-d)x ,,cos px,,cos(p+d)x),(sin (p-d)x,,sin px,,sin (p+d)x):}| does not depend is a b. p c. d d. x

The parameter on which the value of the determinant |[1, a, a^2],[cos (p-d) x ,cos p x, cos (p+d) x],[sin (p-d) x, sin p x, sin (p+d) x]| does not depend upon is

Differentiate the following with respect of x:(ax^(2)+sin x)(p+q cos x)

cos x+cos^(2)x+cos^(3)x=1 and a sin^(6)x+b sin^(4)x+c sin^(2)x+d=0 and a>0 then a+b+c+d=

The differentiation of sin x with respect to x is cos x* i.e.(d)/(dx)(sin x)=cos x