Finite Math Examples

$n = \frac{\log (\frac{25}{4})}{\log (1 + \frac{0.04}{12})}$

Step 1

Simplify the denominator.

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Step 1.1

Divide $0.04$ by $12$ .

$n = \frac{\log (\frac{25}{4})}{\log (1 + 0.00\overline{3})}$

Step 1.2

Add $1$ and $0.00\overline{3}$ .

$n = \frac{\log (\frac{25}{4})}{\log (1.00\overline{3})}$

Step 1.3

Log base $10$ of $1.00\overline{3}$ is approximately $0.00144524$ .

$n = \frac{\log (\frac{25}{4})}{0.00144524}$

Step 2

Divide $25$ by $4$ .

$n = \frac{\log (6.25)}{0.00144524}$

Step 3

Log base $10$ of $6.25$ is approximately $0.79588001$ .

$n = \frac{0.79588001}{0.00144524}$

Step 4

Divide $0.79588001$ by $0.00144524$ .

$n = 550.69022165$