What is (3^{-15})/(3^7)<(3^{-8})*(3^{-9}) ?

The solution to (3^{-15})/(3^7)<(3^{-8})*(3^{-9}) is True

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(3^{-15})/(3^7)<(3^{-8})*(3^{-9})

\frac{3 ^{- 15}}{3 ^{7}} < (3^{- 8}) \cdot (3^{- 9})

True

Interval Notation

(- \infty, \infty)

Solution steps

\frac{3 ^{- 15}}{3 ^{7}} < (3^{- 8}) (3^{- 9})

Simplify

\frac{3 ^{- 15}}{3 ^{7}} : \frac{1}{3 ^{22}}

Simplify

(3^{- 8}) (3^{- 9}) : \frac{1}{129140163}

\frac{1}{3 ^{22}} < \frac{1}{129140163}

Therefore, the solution is

True

- 3 \leq \frac{x - 4}{- 3} < 5

x^{3} + 7 x^{2} - x - 7

a^{2} - 6 a = 25

t^{3} - 4 t

49 \cdot 4

What is (3^{-15})/(3^7)<(3^{-8})*(3^{-9}) ?
The solution to (3^{-15})/(3^7)<(3^{-8})*(3^{-9}) is True