What is the answer to 3.6^N=(58.415)/(1.364) ?

The answer to 3.6^N=(58.415)/(1.364) is N=(ln(\frac{58.415)/(1.364))}{ln(3.6)}

Solve for N: 3.6^N=(58.415)/(1.364)

The solution is N=(ln(\frac{58.415)/(1.364))}{ln(3.6)}

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3. 6^{N} = \frac{58.415}{1.364}

N = \frac{ln ( \frac{58.415}{1.364} )}{ln ( 3.6 )}

Decimal Notation

N = 2.93313 \dots

Solution steps

3. 6^{N} = \frac{58.415}{1.364}

Apply exponent rules

N ln (3.6) = ln (\frac{58.415}{1.364})

Solve

N ln (3.6) = ln (\frac{58.415}{1.364}) : N = \frac{ln ( \frac{58.415}{1.364} )}{ln ( 3.6 )}

N = \frac{ln ( \frac{58.415}{1.364} )}{ln ( 3.6 )}

e^{4 x} = 10

10 0^{n} = 2

\frac{17}{327} = e^{- 9.22 \cdot 1 0^{- 4} t}

5^{3 x} = 5^{7 x - 2}

2 7^{x - 3} = 8 1^{2 x - 4}

What is the answer to 3.6^N=(58.415)/(1.364) ?
The answer to 3.6^N=(58.415)/(1.364) is N=(ln(\frac{58.415)/(1.364))}{ln(3.6)}
Solve for N: 3.6^N=(58.415)/(1.364)
The solution is N=(ln(\frac{58.415)/(1.364))}{ln(3.6)}