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lolbroek lolbroek
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Posts: 216
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3 years ago
Solve the problem.

A herd of deer is introduced to a wildlife refuge.  The number of deer, N(t), after t years is described by the polynomial function N(t) = -t4 + 18t + 120.  Use the Leading Coefficient Test to determine the graph's end behavior.  What does this mean about what will eventually happen to the deer population?

▸ The deer population in the refuge will grow out of control.

▸ The deer population in the refuge will reach a constant amount greater than 0.

▸ The deer population in the refuge will die out.

▸ The deer population in the refuge will be displaced by "oil" wells.
Textbook 
College Algebra

College Algebra


Edition: 7th
Author:
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rockyd2k9rockyd2k9
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3 years ago
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lolbroek Author
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3 years ago
This helped my grade so much Perfect
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Thanks for your help!!
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2 hours ago
Correct Slight Smile TY
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