What is 4.51(440)^{-0.265} ?

The solution to 4.51(440)^{-0.265} is (451)/(100*440^{0.265)}

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simplify 4.51(440)^{-0.265}

simplify

4.51 (440)^{- 0.265}

\frac{451}{100 \cdot 44 0 ^{0.265}}

Decimal Notation

0.89879 \dots

Solution steps

4.51 \cdot 44 0^{- 0.265}

Apply exponent rule:

a^{- b} = \frac{1}{a ^{b}}

44 0^{- 0.265} = \frac{1}{44 0 ^{0.265}}

= 4.51 \cdot \frac{1}{44 0 ^{0.265}}

4.51 \cdot \frac{1}{44 0 ^{0.265}} = \frac{4.51}{44 0 ^{0.265}}

= \frac{4.51}{44 0 ^{0.265}}

\frac{4.51}{44 0 ^{0.265}} = \frac{451}{100 \cdot 44 0 ^{0.265}}

= \frac{451}{100 \cdot 44 0 ^{0.265}}

e^{- 9.22}

\frac{e ^{2 x^{2}}}{e ^{x^{2}}}

3.25 \cdot 1.68 \cdot 1 0^{- 3}

(h \circ h^{- 1}) (5)

(5 x^{2} y) (2 x y^{4})

What is 4.51(440)^{-0.265} ?
The solution to 4.51(440)^{-0.265} is (451)/(100*440^{0.265)}