What is expand sqrt(((ln(0.01))^2)/((ln(0.01))^2+pi^2)) ?

The solution to expand sqrt(((ln(0.01))^2)/((ln(0.01))^2+pi^2)) is (4.60517…)/(5.57469…)

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expand sqrt(((ln(0.01))^2)/((ln(0.01))^2+pi^2))

expand

\frac{( ln ( 0.01 ) ) ^{2}}{( ln ( 0.01 ) ) ^{2} + π ^{2}}

\frac{4.60517 \dots}{5.57469 \dots}

Decimal Notation

0.82608 \dots

Solution steps

\frac{( ln ( 0.01 ) ) ^{2}}{( ln ( 0.01 ) ) ^{2} + π ^{2}}

Apply radical rule:

\frac{a}{b} = \frac{a}{b}

\frac{( ln ( 0.01 ) ) ^{2}}{( ln ( 0.01 ) ) ^{2} + π ^{2}} = \frac{( ln ( 0.01 ) ) ^{2}}{( ln ( 0.01 ) ) ^{2} + π ^{2}}

= \frac{( ln ( 0.01 ) ) ^{2}}{( ln ( 0.01 ) ) ^{2} + π ^{2}}

(ln (0.01))^{2} = 4.60517 \dots

= \frac{4.60517 \dots}{( ln ( 0.01 ) ) ^{2} + π ^{2}}

(ln (0.01))^{2} + π^{2} = 5.57469 \dots

= \frac{4.60517 \dots}{5.57469 \dots}

\frac{- 160}{10}

e^{- 5.80476}

- 5000 (π (0.1)^{2}) \cdot (8.85 \cdot 1 0^{- 12})

\frac{1}{d - 3} \cdot \frac{1}{d + 1} 12 e^{- x}

What is expand sqrt(((ln(0.01))^2)/((ln(0.01))^2+pi^2)) ?
The solution to expand sqrt(((ln(0.01))^2)/((ln(0.01))^2+pi^2)) is (4.60517…)/(5.57469…)