What is the answer to 16^{x+10}=24 ?

The answer to 16^{x+10}=24 is x=(ln(24))/(4ln(2))-10

Solve for x: 16^{x+10}=24

The solution is x=(ln(24))/(4ln(2))-10

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1 6^{x + 10} = 24

x = \frac{ln ( 24 )}{4 ln ( 2 )} - 10

Decimal Notation

x = - 8.85375 \dots

Solution steps

1 6^{x + 10} = 24

Apply exponent rules

(x + 10) ln (16) = ln (24)

Solve

(x + 10) ln (16) = ln (24) : x = \frac{ln ( 24 )}{4 ln ( 2 )} - 10

x = \frac{ln ( 24 )}{4 ln ( 2 )} - 10

2^{- 100 x} = (0.5)^{x - 4}

12 5^{x} = 5

e^{x} + \frac{4}{e ^{x}} = 4

5 (2^{3 x}) = 9

5^{x} = 15

What is the answer to 16^{x+10}=24 ?
The answer to 16^{x+10}=24 is x=(ln(24))/(4ln(2))-10
Solve for x: 16^{x+10}=24
The solution is x=(ln(24))/(4ln(2))-10