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Solución
An exponential function is one where the variable
appears in the exponent, typically in the form
, where
is a constant base.
Let’s examine the given functions:
-
- Here,
is in the exponent. - This fits the standard form of an exponential function.
- Here,
-
- This is a linear function because
is not in the exponent but is instead multiplied by a constant.
- This is a linear function because
Conclusion:
is an exponential function.
Answer:
Only is an exponential function.
Only
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The Deep Dive
Exponential functions are characterized by having a variable in the exponent. In the function
, the base is a constant, and the exponent is the variable
, which makes it an exponential function. On the other hand,
is a linear function since
is in the numerator but not an exponent.
To spot exponential functions, remember they often model growth or decay, such as population growth or radioactive decay. While linear functions graph as straight lines, exponential functions curve upwards (or downwards, in the case of decay) dramatically, illustrating their unique behavior in various real-life scenarios such as finance and science!
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