What is the answer to 1.096^t=3.5333 ?

The answer to 1.096^t=3.5333 is t=(ln(3.5333))/(ln(1.096))

Solve for t: 1.096^t=3.5333

The solution is t=(ln(3.5333))/(ln(1.096))

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1.09 6^{t} = 3.5333

t = \frac{ln ( 3.5333 )}{ln ( 1.096 )}

Solution steps

1.09 6^{t} = 3.5333

Apply exponent rules

t ln (1.096) = ln (3.5333)

Solve

t ln (1.096) = ln (3.5333) : t = \frac{ln ( 3.5333 )}{ln ( 1.096 )}

t = \frac{ln ( 3.5333 )}{ln ( 1.096 )}

e^{\frac{k}{2}} = a

32 = 4^{x}

4 - \frac{4 e ^{4 x}}{1 + e ^{4 x}} = 0

4 9^{4 x} = 7

4^{3 x - 1} = 9^{x + 2}

What is the answer to 1.096^t=3.5333 ?
The answer to 1.096^t=3.5333 is t=(ln(3.5333))/(ln(1.096))
Solve for t: 1.096^t=3.5333
The solution is t=(ln(3.5333))/(ln(1.096))