" IF "x^(3)+(1)/(x^(3))=14" ,then "x-(1)/(5e)=

if x^(3)-(1)/(x^(3))=14, then x-(1)/(x)=

If x^(3)=(1)/(x^(3))=14, then x-(1)/(x)=5 (b) 4(d)3(d)2

If x^3-1/(x^3)=14 , then x-1/x=? (a)5 (b) 4 (d) 3 (d) 2

if x^(3)+(1)/(x^(3))=14 then find the value of x+(1)/(x)

If x+(1)/(x)=2, then x^(3)+(1)/(x^(3))=64(b)14(c)8(d)2

(1)/(e^(3x)+e^(-3x))

5^(x)+3^(y)=14,5^(x-1)+3^(y-1)=4

(1)/(x+3)-(1)/(x-8)=(14)/(33);x!=-38

Prove that, int (e^(x))/(x^(4))dx=-(e^(x))/(3)[(1)/(x^(3))+(1)/(2x^(2))+(1)/(2x)]+(1)/(6)int (e^(x))/(x)dx .