What is the answer to (x^2)^{r(x)+3}=x^{5r(x)-6} ?

The answer to (x^2)^{r(x)+3}=x^{5r(x)-6} is No Solution for x\in\mathbb{R}

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(x^2)^{r(x)+3}=x^{5r(x)-6}

(x^{2})^{r (x) + 3} = x^{5 r (x) - 6}

No Solution for x \in R

Solution steps

(x^{2})^{r (x) + 3} = x^{5 r (x) - 6}

Apply exponent rules

(r (x) + 3) ln (x^{2}) = (5 r (x) - 6) ln (x)

Solve

(r (x) + 3) ln (x^{2}) = (5 r (x) - 6) ln (x) :

No Solution for

x \in R

No Solution for x \in R

8^{x} - 10 = 9

x, f = C b^{x}

y, x = 4 e^{y} + y - 7

3^{3 x - 4} = 21

3^{3 x - 4} = 24

What is the answer to (x^2)^{r(x)+3}=x^{5r(x)-6} ?
The answer to (x^2)^{r(x)+3}=x^{5r(x)-6} is No Solution for x\in\mathbb{R}