What is the answer to 17.83=(0.0257)/(52)ln(k) ?

The answer to 17.83=(0.0257)/(52)ln(k) is k=e^{(927.16)/(0.0257)}

Solve for k: 17.83=(0.0257)/(52)ln(k)

The solution is k=e^{(927.16)/(0.0257)}

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17.83 = \frac{0.0257}{52} ln (k)

k = e^{\frac{927.16}{0.0257}}

Solution steps

17.83 = \frac{0.0257}{52} ln (k)

Switch sides

\frac{0.0257}{52} ln (k) = 17.83

Multiply both sides by

52

0.0257 ln (k) = 927.16

Divide both sides by

0.0257

ln (k) = \frac{927.16}{0.0257}

Apply log rules

k = e^{\frac{927.16}{0.0257}}

Verify Solutions:

k = e^{\frac{927.16}{0.0257}}

True

The solution is

k = e^{\frac{927.16}{0.0257}}

ln (x) = 1 + e - x

\frac{1 - ln ( 2 x )}{x ^{2}} = 0

lo g_{3} (5 x + 2) + lo g_{3} (6) = 5

lo g_{x} (10) = lo g_{10} (x)

lo g_{4} (- 8 - 4 x) = 1

What is the answer to 17.83=(0.0257)/(52)ln(k) ?
The answer to 17.83=(0.0257)/(52)ln(k) is k=e^{(927.16)/(0.0257)}
Solve for k: 17.83=(0.0257)/(52)ln(k)
The solution is k=e^{(927.16)/(0.0257)}