What is the answer to (5/4)^x=1650.35 ?

The answer to (5/4)^x=1650.35 is x=(ln(1650.35))/(ln(5/4))

Solve for x: (5/4)^x=1650.35

The solution is x=(ln(1650.35))/(ln(5/4))

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(\frac{5}{4})^{x} = 1650.35

x = \frac{ln ( 1650.35 )}{ln ( \frac{5}{4} )}

Solution steps

(\frac{5}{4})^{x} = 1650.35

Apply exponent rules

x ln (\frac{5}{4}) = ln (1650.35)

Solve

x ln (\frac{5}{4}) = ln (1650.35) : x = \frac{ln ( 1650.35 )}{ln ( \frac{5}{4} )}

x = \frac{ln ( 1650.35 )}{ln ( \frac{5}{4} )}

2^{x} = 1048576

100 = 2580 (0.94)^{x} - 180

x, e^{x y + 1} = 5

9^{x + 1} = 6561

ln (e^{0.05 \cdot t}) = ln (2)

What is the answer to (5/4)^x=1650.35 ?
The answer to (5/4)^x=1650.35 is x=(ln(1650.35))/(ln(5/4))
Solve for x: (5/4)^x=1650.35
The solution is x=(ln(1650.35))/(ln(5/4))