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The increase in a person’s body temperature T(t), above 98.6ºF, can be modeled by the function T(t)=4t/t^2+1, where trepresents time elapsed. What is the meaning of the horizontal asymptote for this function?
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May 7, 2019
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The increase in a person’s body temperature T(t), above 98.6ºF, can be modeled by the function T(t)=4t/t^2+1, where trepresents time elapsed. What is the meaning of the horizontal asymptote for this function?
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Davispuh
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Answer:
the Temperature tends to remain at 98.6°F
Explanation:
Aaronius
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The meaning of the horizontal asymptote is that the increase in a person's body temperature is a constant value when long time passes.
You can obtain that value by calculating the limit of the function when t → ∞:
4t
T(t) = ------------- => Lim T(t) when t → +∞ = 0.
t^2 + 1
That means that at long term the Temperature tends to remain at 98.6°F.
Daemedeor
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May 12, 2019
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