16root(3)(sin2x)

root3(sin 2x)

Evaluate int(sin x+root(3)(sin^(2)x)+root(6)(sin x))/((1+root(3)(sin x))tan x)dx ,

int((sin2x)^(1/3)d(root(3)(tan x)))/(sin^(2/3)x+cos^(2/3)x) is equal to

int((sin2x)^(1//3)d(root(3)(tanx)))/(sin^(2//3)x+cos^(2//3)x) is equal to

root(3)(2)+root(3)(16)-root(3)(54)

[root(4)(16)-root(4)(25)]^((1)/(3))[root(4)(25)+root(4)(16)]^((1)/(3))=

"integral "I=int_(0)^(2 alpha)(root(4)(sin(3 alpha-x)))/(root(4)(sin(3 alpha-x))+root(4)(sin(alpha+x)))dx" is "

The number of solutions of the equation 16^(sin^(2)x)+16^(cos^(2)x)=10,x in[0,3pi] is …………..

Simplify each of the following: root(3)(4)x root(3)(16) (ii) (root(4)(125))/(root(4)(2))