What is simplify-((k)(b)(aN^{-(1-a)})) ?

The solution to simplify-((k)(b)(aN^{-(1-a)})) is -(bak)/(N^{-a+1)}

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simplify-((k)(b)(aN^{-(1-a)}))

simplify

- ((k) (b) (a N^{- (1 - a)}))

- \frac{bak}{N ^{- a + 1}}

Solution steps

- ((k) (b) (a N^{- (1 - a)}))

Apply exponent rule:

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

= - bak \frac{1}{N ^{(- a + 1)}}

Remove parentheses:

(a) = a

= - kba \frac{1}{N ^{1 - a}}

Multiply fractions:

a \cdot \frac{b}{c} = \frac{a \cdot b}{c}

= - \frac{1 \cdot kba}{N ^{1 - a}}

Multiply:

1 \cdot k = k

= - \frac{bak}{N ^{- a + 1}}

\frac{4. 5 ^{4}}{6. 5 ^{4}}

\frac{1.7 4 ^{2}}{2.5 3 ^{2}}

(1.7698) 1 0^{- 6}

\frac{e ^{15}}{e ^{2}}

\frac{- 20}{10}

What is simplify-((k)(b)(aN^{-(1-a)})) ?
The solution to simplify-((k)(b)(aN^{-(1-a)})) is -(bak)/(N^{-a+1)}