(c) You have not let anyone else copy any part of your solutions to the assignment. 1. Suppose that when a patient takes a blood thinner drug at times t = 0, the amount of drug (in mg) in the patient's blood can be modelled by: A(t) = te kt where time t >0 is measured in hours, and where k is some positive constant. (The domain of the function is D = (0, 00).) %3D (a) Does the function A(t) have a horizontal asymptote (for t > 0)? Either compute the asymptote, or show that there is none. Would your answer change for different values of the positive constant k? (b) Write a sentence explaining what your answer in part (a) means for the patient. Does this seem reasonable? Explain briefly. 34%
(c) You have not let anyone else copy any part of your solutions to the assignment. 1. Suppose that when a patient takes a blood thinner drug at times t = 0, the amount of drug (in mg) in the patient's blood can be modelled by: A(t) = te kt where time t >0 is measured in hours, and where k is some positive constant. (The domain of the function is D = (0, 00).) %3D (a) Does the function A(t) have a horizontal asymptote (for t > 0)? Either compute the asymptote, or show that there is none. Would your answer change for different values of the positive constant k? (b) Write a sentence explaining what your answer in part (a) means for the patient. Does this seem reasonable? Explain briefly. 34%
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 60SE: The formula for the amount A in an investmentaccount with a nominal interest rate r at any timet is...
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Transcribed Image Text:(c) You have not let anyone else copy any part of your solutions to the assignment.
1. Suppose that when a patient takes a blood thinner drug at times t = 0, the amount of drug (in mg) in the
patient's blood can be modelled by:
A(t) = te kt
where time t >0 is measured in hours, and where k is some positive constant. (The domain of the function is
D = (0, 00).)
%3D
(a) Does the function A(t) have a horizontal asymptote (for t > 0)? Either compute the asymptote, or show
that there is none. Would your answer change for different values of the positive constant k?
(b) Write a sentence explaining what your answer in part (a) means for the patient. Does this seem reasonable?
Explain briefly.
34%
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