Graphs of Exponential Functions

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Section 3.1

20211008_030545.jpg


The graph of g(x) = 4^x appears to be steeper than the graph of f(x) = 2^x. Any particular reason for this change in terms of steepness? I guess what I'm trying to say is that the graph of g(x) increases faster than the graph of f(x). Why?
 
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Exponential Function
ƒ(x) = b^x

The larger the base b, the stepper/faster the increase.

Say we have two exponential functions:

g(x) = 7^(x) and h(x) = 14^(x).

You are saying that h(x) is steeper and faster as it increases because 14 > 7.

Yes?

However, both functions increase without bound.

Yes?
 


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