root(4)(x-3|^(x-1))=root(3)(x-3|^(x-2))

Solve : root(4)(|x-3|^(x+1))=root(3)(|x-3|^(x-2)) .

Solve : root(4)(|x-3|^(x+1))=root(3)(|x-3|^(x-2)) .

Solve : root(4)(|x-3|^(x+1))=root(3)(|x-3|^(x-2)) .

root(3)(x^(2))+root(3)(x^(2))=3

Simplify root(5)(x^(4)root(4)(x^(3)root(3)(x^(2)sqrt(x))))

If f(x)=root(3)((1-x^(2)))+root(3)((1+x^(2))) , then f(x) is :

lim_(x rarr oo) (sqrt(x^(2) + 1) - root(3)(x^(3) + 1))/(root(4)(x^(4) + 1) - root(5) (x^(4) + 1)) equals :