What is the answer to (27^{27})^x=(3^{27})^{17} ?

The answer to (27^{27})^x=(3^{27})^{17} is x= 17/3

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(27^{27})^x=(3^{27})^{17}

(2 7^{27})^{x} = (3^{27})^{17}

x = \frac{17}{3}

Decimal Notation

x = 5.66666 \dots

Solution steps

(2 7^{27})^{x} = (3^{27})^{17}

Apply exponent rules

81 x = 459

Solve

81 x = 459 : x = \frac{17}{3}

x = \frac{17}{3}

327 = 3^{k}

1 7^{- 3 x} = 9^{x + 9}

6^{l o g_{5} (x^{2} - 8 x + 24)} = 3^{l o g_{5} (36)}

8^{x} = 64

\frac{( 2 ^{1 - x} - 2 ^{x} + 1 )}{( 2 ^{x} - 1 )} = 0

What is the answer to (27^{27})^x=(3^{27})^{17} ?
The answer to (27^{27})^x=(3^{27})^{17} is x= 17/3
Solve for x: (27^{27})^x=(3^{27})^{17}
The solution is x= 17/3