Difference between revisions of "004 Sample Final A, Problem 5"
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! Step 1: | ! Step 1: | ||
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− | | | + | |We start with the basic graph of <math>g(x)=3^x</math>. |
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− | | | + | |To get the graph of <math>f(x)</math> from <math>g(x)</math>, we shift the graph of <math>g(x)</math> down 2 and to the left by 1. |
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! Step 2: | ! Step 2: | ||
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− | | | + | |Two ordered pairs are (-1,-1), and (0,1). There is a horizontal asymptote at <math>y=-2</math>. |
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{|class = "mw-collapsible mw-collapsed" style = "text-align:left;" | {|class = "mw-collapsible mw-collapsed" style = "text-align:left;" | ||
− | ! | + | ! Final Answer: |
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|- | |- | ||
− | | | + | |To get the graph of <math>f(x)</math> from <math>3^x</math>, we shift the graph of <math>3^x</math> down 2 and to the left by 1. |
− | |||
− | |||
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|- | |- | ||
− | | | + | |Two ordered pairs are (-1,-1), and (0,1). There is a horizontal asymptote at <math>y=-2</math> |
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[[004 Sample Final A|<u>'''Return to Sample Exam</u>''']] | [[004 Sample Final A|<u>'''Return to Sample Exam</u>''']] |
Revision as of 12:32, 6 May 2015
Describe how the graph of can be obtained from a basic graph. Then sketch the graph. Provide at least two ordered pairs, and the equation of any asymptote.
Foundations |
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Answer: |
Solution:
Step 1: |
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We start with the basic graph of . |
To get the graph of from , we shift the graph of down 2 and to the left by 1. |
Step 2: |
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Two ordered pairs are (-1,-1), and (0,1). There is a horizontal asymptote at . |
Final Answer: |
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To get the graph of from , we shift the graph of down 2 and to the left by 1. |
Two ordered pairs are (-1,-1), and (0,1). There is a horizontal asymptote at |