" 17."(x^(4)+(1)/(x^(4)))(x+(1)/(x))

If x+(1)/(x)=17 , what is the value of (x^(4)+(1)/(x^(2)))/(x^(2)-3x+1) ?

solve for x : (1) x^(2) + (1)/(x^(2))=(17)/(4) (2) (x+1)/(x)+(x)/(x+1)=(25)/(12) (3) x^(2)+(1)/(x^(2))+x+(1)/(x)-4=0

If (x^(2)+(1)/(x^(2)))=(17)/(4) , then what is (x^(3)-(1)/(x^(3))) equal to?

The sum of the coefficients of x^(32) and x^(-17) in (x^(4)-(1)/(x^(3)))^(15) is

The coefficient of x^(-17) in the expansion of (x^(4)-(1)/(x^(3)))^(15) is

What is (8x)/(1-x^(4)) - (4x)/(x^(2) +1) +(x+1)/(x-1) - (x-1)/(x+1) equal to?

If x-(1)/(x)=(15)/(4), then x+(1)/(x)=4(b)(17)/(4) (c) (13)/(4) (d) (1)/(4)

If x^(2)+(1)/(x^(2))=(17)/(4), then find x-(1)/(x),x+(1)/(x),x^(3)-(1)/(x^(3)) and x^(3)+(1)/(x^(3))