What is (9^{log_{9}(pi)})^{7.5} ?

The solution to (9^{log_{9}(pi)})^{7.5} is 5353.33036…

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simplify (9^{log_{9}(pi)})^{7.5}

simplify

(9^{l o g_{9} (π)})^{7.5}

5353.33036 \dots

Solution steps

(9^{l o g_{9} (π)})^{7.5}

Apply exponent rule:

(a^{b})^{c} = a^{b c}

= 9^{l o g_{9} (π) \cdot 7.5}

lo g_{9} (π) \cdot 7.5 = 3.90741 \dots

= 9^{3.90741 \dots}

9^{3.90741 \dots} = 5353.33036 \dots

= 5353.33036 \dots

(\frac{5 !}{3 ! ( 5 - 3 ) !}) (\frac{x}{3})^{5 - 3} (y^{2})^{3}

1.189 (0.22)^{- 0.097}

(2 x^{2})^{2}

\frac{t}{2} e^{- (\frac{( t - 2 )}{2})} u (\frac{t - 2}{2})

\frac{2}{7} \cdot \frac{2}{7}

What is (9^{log_{9}(pi)})^{7.5} ?
The solution to (9^{log_{9}(pi)})^{7.5} is 5353.33036…