Consider the graph of f(x)=4^x. Which of the following shows the related graph h(x)=4^(4+x) ? B What is the horizontal asymptote of f(x)? y = 0 What is the domain of f(x)? (-inf, inf) What is the range of f(x)? (0,inf) What is the y-intercept of f(x)? NEED help here, please What is the horizontal asymptote of h(x)? y = 0 What is the domain of h(x)? help (-inf, inf) What is the range of h(x)? help (0, inf) What is the y-intercept of h(x)? NEED help here, please.
Consider the graph of f(x)=4^x. Which of the following shows the related graph h(x)=4^(4+x) ? B What is the horizontal asymptote of f(x)? y = 0 What is the domain of f(x)? (-inf, inf) What is the range of f(x)? (0,inf) What is the y-intercept of f(x)? NEED help here, please What is the horizontal asymptote of h(x)? y = 0 What is the domain of h(x)? help (-inf, inf) What is the range of h(x)? help (0, inf) What is the y-intercept of h(x)? NEED help here, please.
Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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Consider the graph of f(x)=4^x.
Which of the following shows the related graph h(x)=4^(4+x) ? B
What is the horizontal asymptote of f(x)? y = 0
What is the domain of f(x)? (-inf, inf)
What is the range of f(x)? (0,inf)
What is the y-intercept of f(x)? NEED help here, please
What is the horizontal asymptote of h(x)? y = 0
What is the domain of h(x)? help (-inf, inf)
What is the range of h(x)? help (0, inf)
What is the y-intercept of h(x)? NEED help here, please.

Transcribed Image Text:The image is a 2x2 grid containing four graphs, each labeled with a letter: A, B, C, and D.
### Graph A:
- **Description**: This graph shows an exponential growth curve. It remains near zero when x is negative and starts increasing rapidly as x becomes positive, illustrating the behavior typical of an exponential function.
- **Features**: The curve approaches the y-axis as x approaches zero from the negative side, and it rises sharply as x increases.
### Graph B:
- **Description**: Similar to Graph A, this graph also depicts exponential growth, but the curve appears steeper.
- **Features**: The graph indicates faster growth, with values remaining near zero when x is negative and quickly increasing for positive x values.
### Graph C:
- **Description**: This graph shows the behavior of an exponential function flipped across the x-axis, suggesting a decay process.
- **Features**: The curve decreases rapidly as x increases from negative to positive values, approaching zero from above.
### Graph D:
- **Description**: An exponential growth graph with a significant increase at positive x values. The growth rate is higher than in graphs A and B.
- **Features**: The steep curve starts near zero and rises sharply, quicker than the other graphs, for increasing x values.
Each graph demonstrates a fundamental property of exponential functions—either growth or decay depending on the orientation and steepness of the curve.
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