Explanation
Rational functions model situations involving:
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Rates
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Ratios
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Inverse relationships
Example:
Time = distance / speed
If speed increases, time decreases → rational relationship.
Real-world uses:
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Physics
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Economics
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Engineering
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Population density
Quiz
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What type of relationship do rational functions often model?
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Give an example involving rates.
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Do rational models involve division?
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Are inverse relationships common?
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Are rational models realistic for extremes?
Answer Key
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Ratios
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Time = distance/speed
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Yes
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Yes
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Not always