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12. Consider the concentration, C, in mg per liter (L), of a drug in the blood as a function of a, the amount, in mg, of the drug given and t, the time in hours since the injection. For 0 ≤ ≤4 and t≥ 0, we have C= f(z,t) = te-t(5-2). Graph the following two single variable functions on a separate page, being sure that you can explain their significance in terms of drug concentration. (a) f(2, t) (b) f(x, 3.5) D Using your graph in (a), where is f(2, t) a maximum?t= a minimum?t= Using your graph in (b), where is f(z, 3.5) a maximum? z = a minimum? ===>

12. Consider the concentration, C, in mg per liter (L), of a drug in the blood as a function of a, the amount, in mg, of the drug given and t, the time in hours since the injection. For 0 ≤ ≤4 and t≥ 0, we have C= f(z,t) = te-t(5-2). Graph the following two single variable functions on a separate page, being sure that you can explain their significance in terms of drug concentration. (a) f(2, t) (b) f(x, 3.5) D Using your graph in (a), where is f(2, t) a maximum?t= a minimum?t= Using your graph in (b), where is f(z, 3.5) a maximum? z = a minimum? ===>

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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of ble 12. Consider the concentration, C, in mg per liter (L), of a drug in the blood as a function of a, the amount, in mg, of the drug given and t, the time in hours since the injection. For 0 < a <4 and t≥ 0, we have C= f(x, t) = te t(5-2) Graph the following two single variable functions on a separate page, being sure that you can explain their significance in terms of drug concentration. (a) f(2, t) (b) f(x, 3.5) Using your graph in (a), where is f(2, t) a maximum?t= a minimum? t Using your graph in (b), where is f(x, 3.5) a maximum? a minimum? * Activate
Transcribed Image Text:of ble 12. Consider the concentration, C, in mg per liter (L), of a drug in the blood as a function of a, the amount, in mg, of the drug given and t, the time in hours since the injection. For 0 < a <4 and t≥ 0, we have C= f(x, t) = te t(5-2) Graph the following two single variable functions on a separate page, being sure that you can explain their significance in terms of drug concentration. (a) f(2, t) (b) f(x, 3.5) Using your graph in (a), where is f(2, t) a maximum?t= a minimum? t Using your graph in (b), where is f(x, 3.5) a maximum? a minimum? * Activate
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