Question

Consider the functions f(x) = (four-fifths) Superscript x and g(x) = (four-fifths) Superscript x + 6. What are the ranges of the two functions?

Answer 1

Let the two exponential functions be

$f(x) = (4/5)^x$ and

$g(x) = (4/5)^{(x + 6)}.$

Both of these exist exponential functions with positive bases, we end that the range for both exists: {y| y > 0}.

Therefore, the ranges of the two functions exists {y| y > 0}.

How to find the ranges of the two functions?

Let the two exponential functions be

$f(x) = (4/5)^x$ and

$g(x) = (4/5)^{(x + 6)}.$

Both of these exist exponential functions with positive bases, then neither of these can contain negative outcomes, while, as x increases, the outcome will also increase.

Then both the functions exist exponential growths, so the range for both of these exists the set of all real positive values, written in both cases as: {y| y > 0}.

Therefore, the ranges of the two functions exists {y| y > 0}.

To learn more about exponential functions refer to:

brainly.com/question/11464095

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