What is the answer to 8=e^{(0+c_{1})/2} ?

The answer to 8=e^{(0+c_{1})/2} is c_{1}=6ln(2)

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8=e^{(0+c_{1})/2}

8 = e^{\frac{0 + c _{1}}{2}}

c_{1} = 6 ln (2)

Decimal Notation

c_{1} = 4.15888 \dots

Solution steps

8 = e^{\frac{0 + c _{1}}{2}}

Apply exponent rules

ln (8) = \frac{0 + c _{1}}{2}

Solve

ln (8) = \frac{0 + c _{1}}{2} : c_{1} = 6 ln (2)

c_{1} = 6 ln (2)

e^{\frac{k}{11}} = a

9^{3 x - 5} = 8 1^{x + 2}

4 = 324 (3^{- 0.6 (x)})

8^{x} \cdot (4^{x})^{2 - 6} = 4

3^{x + 1} + 3^{x + 2} = 324

What is the answer to 8=e^{(0+c_{1})/2} ?
The answer to 8=e^{(0+c_{1})/2} is c_{1}=6ln(2)
Solve for e: 8=e^{(0+c_{1})/2}
The solution is c_{1}=6ln(2)