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Introduction to Exponential Functions
The Horizontal Asymptote is the line $\displaystyle {y}={0}$ . The Range of the exponential functions is $\displaystyle \text{All Real Numbers}$ . The Range of the exponential functions is $\displaystyle {f{{\left({x}\right)}}}>{0}$ . The Horizontal Asymptote is the line $\displaystyle {x}={0}$ . The Horizontal Asymptote is the point $\displaystyle {\left({0},{a}\right)}$ . The Domain of the exponential functions is $\displaystyle \text{All Real Numbers}$ . The Domain of the exponential functions is $\displaystyle {x}>{0}$ .

Introduction to Exponential Functions

According to the Mini-Lesson, which of the following are TRUE regarding $\displaystyle {f{{\left({x}\right)}}}={a}{\left({b}\right)}^{{x}}$ ? Check all that apply. Assume $\displaystyle {a}>{0}$ .

The Horizontal Asymptote is the line $\displaystyle {y}={0}$ .
The Range of the exponential functions is $\displaystyle \text{All Real Numbers}$ .
The Range of the exponential functions is $\displaystyle {f{{\left({x}\right)}}}>{0}$ .
The Horizontal Asymptote is the line $\displaystyle {x}={0}$ .
The Horizontal Asymptote is the point $\displaystyle {\left({0},{a}\right)}$ .
The Domain of the exponential functions is $\displaystyle \text{All Real Numbers}$ .
The Domain of the exponential functions is $\displaystyle {x}>{0}$ .

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