Take the x-th root of both sides.

May 2, 2026Biology

ScanSolve AI Answer

May 2, 2026

Answer

x^9$.

Another one Mukisa — let's solve it.

We need to solve the equation $3^x = x^9$ .

Step 1: Take the $x$ -th root of both sides. $3 = (x^9)^{1/x}$ $3 = x^{9/x}$

Step 2: Raise both sides to the power of $x/9$ . $3^{x/9} = (x^{9/x})^{x/9}$ $3^{x/9} = x$ So, we are looking for solutions to $x = 3^{x/9}$ .

Step 3: Test for integer solutions by inspection. Let's try $x=27$ . Substitute $x=27$

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Another one Mukisa — let's solve it. We need to solve the equation 3^x = x^9.

Asked on May 2, 2026Biology

This biology question covers important biological concepts and processes. The step-by-step explanation below helps you understand the underlying mechanisms and reasoning.

ScanSolve AI AnswerAnswered on May 2, 2026

Another one Mukisa — let's solve it. We need to solve the equation 3^x = x^9. Step 1: Take the x-th root of both sides. 3 = (x^9)^1/x 3 = x^9/x Step 2: Raise both sides to the power of x/9. 3^x/9 = (x^9/x)^x/9 3^x/9 = x So, we are looking for solutions to x = 3^x/9. Step 3: Test for integer solutions by inspection. Let's try x=27. Substitute x=27