What is the answer to 4=(1+0.0695)^{6t} ?

The answer to 4=(1+0.0695)^{6t} is t=(ln(2))/(3ln(1.0695))

Solve for t: 4=(1+0.0695)^{6t}

The solution is t=(ln(2))/(3ln(1.0695))

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4 = (1 + 0.0695)^{6 t}

t = \frac{ln ( 2 )}{3 ln ( 1.0695 )}

Decimal Notation

t = 3.43867 \dots

Solution steps

4 = (1 + 0.0695)^{6 t}

Apply exponent rules

ln (4) = 6 t ln (1 + 0.0695)

Solve

ln (4) = 6 t ln (1 + 0.0695) : t = \frac{ln ( 2 )}{3 ln ( 1.0695 )}

t = \frac{ln ( 2 )}{3 ln ( 1.0695 )}

3^{x^{2} + 5} = 729

e^{e^{x}} = 19

731093 = 525600 e^{0.03 (t)}

3^{5 x - 1} = 3^{3 x + 11}

What is the answer to 4=(1+0.0695)^{6t} ?
The answer to 4=(1+0.0695)^{6t} is t=(ln(2))/(3ln(1.0695))
Solve for t: 4=(1+0.0695)^{6t}
The solution is t=(ln(2))/(3ln(1.0695))