What is 680(120)^{-0.79}(50) ?

The solution to 680(120)^{-0.79}(50) is (34000)/(120^{0.79)}

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simplify 680(120)^{-0.79}(50)

simplify

680 (120)^{- 0.79} (50)

\frac{34000}{12 0 ^{0.79}}

Decimal Notation

774.32937 \dots

Solution steps

680 \cdot 12 0^{- 0.79} (50)

Apply rule:

(a) = a

(50) = 50

= 680 \cdot 12 0^{- 0.79} \cdot 50

Multiply the numbers:

680 \cdot 50 = 34000

= 34000 \cdot 12 0^{- 0.79}

= 12 0^{- 0.79} \cdot 34000

Apply exponent rule:

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

12 0^{- 0.79} = \frac{1}{12 0 ^{0.79}}

= \frac{1}{12 0 ^{0.79}} \cdot 34000

\frac{1}{12 0 ^{0.79}} \cdot 34000 = \frac{34000}{12 0 ^{0.79}}

= \frac{34000}{12 0 ^{0.79}}

B e^{- e}

λ^{2} (λ - 3) (λ + 2)^{3} (λ - 4)^{3}

(4 x^{2}) \cdot (5 x^{6})

\frac{1}{6} e^{- 6 (2)}

What is 680(120)^{-0.79}(50) ?
The solution to 680(120)^{-0.79}(50) is (34000)/(120^{0.79)}