Advanced Engineering Mathematics
10th Edition
ISBN: 9780470458365
Author: Erwin Kreyszig
Publisher: Wiley, John & Sons, Incorporated
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- (c) Describe a scenario in which you are modeling the growth rate of a population, but the differential equations in the previous two parts (the Malthusian Growth Law and Lo- gistic Growth Law respectively) might not be appropriate. Then give a differential equation which models your sce- nario. Be creative, and don't use the equation we used in class!arrow_forward"Suppose you are studying the growth of a bacteria population and you notice the rate of change of the population is equal to three times the number of bacteria present. Set up an ordinary differential equation for the number of bacteria and calculate the amount of time it will take for the population to double. Does the answer you found depend on the initial population y0 of the bacteria?" Need help solving problem abovearrow_forwardPart d pleasearrow_forward
- For this problem T is the variable for the temperature, k is the growth constant (or constant of proportionality) and is positive.Newton's Law of cooling states that the temperature of an object changes at a rate proportional to the difference of the temperature of the surrounding medium and the temperature of the object. If the temperature of the surrounding medium is 340∘� write a differential equation to model the situation.arrow_forwardThe answer choices are in the first picture.arrow_forwardASAP, I'll like your answer thank youarrow_forward
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