Solve for
x, if:
3
x
x
x = 3
An algebraic solution is sought!
(In reply to
answer by K Sengupta)
Let us solve:
x^(x^3)) =3
=> x^(3*x^3) =3
=> (x^3)^(x^3)=3^3
=> x^3=3
=> x = (3)^(1/3)
Then, the given equation reduces to:
x^(x^3) = 3
=> x =3^((3^(1/3))
Therefore, the required value of x is 3^(cuberoot(3))