" 17."2^(x)=4^(2x-1)

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2^(x+1)=17xx2^(x)+2^(3)

The value of the expression x^(4)-17x^(3)+17x^(2)-17x+17 at x=16 is :

int (1)/(4x^(2)-20x+17)dx

Solve the equation for x : (i)\ 4^(2x)=1/(32) (ii)\ sqrt((3/5)^(1-2x))=4(17)/(27)

Solve for x and y 4(x-3)=3(y+3) 17-2x=8-(2y+1)

Divide (10 x^(4) + 17 x^(3) - 62 x^(2) + 30 x - 3) by (2x^(2) + 7x - 1)

The domain of the function f(x)=sin^(-1)[log_(4)(x/4)]+sqrt(17x-x^(2)-16) is

If f: R to R" is defined f(x)"=2x^(2)-1 , find the pre-images of 17,4 and -2.

If f(x)= sin^(-1) ((x^(2))/(sqrt(x^(4)+16))) then 17f'(1) is equal to