What is (5^{x+1})/(3.75^{x+1)} ?

The solution to (5^{x+1})/(3.75^{x+1)} is 1.33333…^{x+1}

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simplify (5^{x+1})/(3.75^{x+1)}

simplify

\frac{5 ^{x + 1}}{3.7 5 ^{x + 1}}

1.33333 \dots^{x + 1}

Solution steps

\frac{5 ^{x + 1}}{3.7 5 ^{x + 1}}

Apply exponent rule:

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

\frac{5 ^{x + 1}}{3.7 5 ^{x + 1}} = (\frac{5}{3.75})^{x + 1}

= (\frac{5}{3.75})^{x + 1}

Divide the numbers:

\frac{5}{3.75} = 1.33333 \dots

= 1.33333 \dots^{x + 1}

3 y^{2} (3 y^{4})

5 \cdot 1.6 \cdot 1 0^{- 19}

- 47.1 e^{- 6}

3.27 \cdot 1 0^{- 8}

e^{5 x} \cdot 5 e^{5 x - 9}

What is (5^{x+1})/(3.75^{x+1)} ?
The solution to (5^{x+1})/(3.75^{x+1)} is 1.33333…^{x+1}