What is the answer to 7^g=14 ?

The answer to 7^g=14 is g=(ln(14))/(ln(7))

The solution is g=(ln(14))/(ln(7))

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7^g=14

7^{g} = 14

g = \frac{ln ( 14 )}{ln ( 7 )}

Decimal Notation

g = 1.35620 \dots

Solution steps

7^{g} = 14

Apply exponent rules

g ln (7) = ln (14)

Solve

g ln (7) = ln (14) : g = \frac{ln ( 14 )}{ln ( 7 )}

g = \frac{ln ( 14 )}{ln ( 7 )}

(\frac{5}{7})^{x} = 1

6^{x + 3} = 17

1 0^{x - 3} = 2^{10 + x}

6^{x + 3} = 36

3^{2 x} = 2 7^{4}