What is 2200*(5^{-0.49595}) ?

The solution to 2200*(5^{-0.49595}) is (2200)/(5^{0.49595)}

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simplify 2200*(5^{-0.49595})

simplify

2200 \cdot (5^{- 0.49595})

\frac{2200}{5 ^{0.49595}}

Decimal Notation

990.30394 \dots

Solution steps

2200 (5^{- 0.49595})

Apply rule:

(a) = a

(5^{- 0.49595}) = 5^{- 0.49595}

= 2200 \cdot 5^{- 0.49595}

Apply exponent rule:

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

5^{- 0.49595} = \frac{1}{5 ^{0.49595}}

= 2200 \cdot \frac{1}{5 ^{0.49595}}

2200 \cdot \frac{1}{5 ^{0.49595}} = \frac{2200}{5 ^{0.49595}}

= \frac{2200}{5 ^{0.49595}}

(8 x) (3 x^{2})

4^{1 - x} 0. 8^{1 - x}

e^{- θ \cdot t} \cdot sin (wt)

ln (2) e^{- x}

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What is 2200*(5^{-0.49595}) ?
The solution to 2200*(5^{-0.49595}) is (2200)/(5^{0.49595)}