What is the answer to 5^{m+4}=6 ?

The answer to 5^{m+4}=6 is m=(ln(6))/(ln(5))-4

Solve for m: 5^{m+4}=6

The solution is m=(ln(6))/(ln(5))-4

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5^{m + 4} = 6

m = \frac{ln ( 6 )}{ln ( 5 )} - 4

Decimal Notation

m = - 2.88671 \dots

Solution steps

5^{m + 4} = 6

Apply exponent rules

(m + 4) ln (5) = ln (6)

Solve

(m + 4) ln (5) = ln (6) : m = \frac{ln ( 6 )}{ln ( 5 )} - 4

m = \frac{ln ( 6 )}{ln ( 5 )} - 4

16 = 5 + 16 e^{k (34)}

(\frac{1}{27})^{x} = 9^{x + 5}

2^{3 - x} = 565

x, 2^{x} = \frac{1}{2}

4 e^{x - 2} = 91

What is the answer to 5^{m+4}=6 ?
The answer to 5^{m+4}=6 is m=(ln(6))/(ln(5))-4
Solve for m: 5^{m+4}=6
The solution is m=(ln(6))/(ln(5))-4