Question: DIFFERENTIAL EQUATION: APPLICATION OF FIRST-ORDER DIFFERENTIAL EQUATIONS Show straightforward, complete, and neat solutions. Box final answer. A. Population Growth/Decay 1. A current state has a

DIFFERENTIAL EQUATION: APPLICATION OF FIRST-ORDER DIFFERENTIAL EQUATIONS

Show straightforward, complete, and neat solutions. Box final answer.

A. Population Growth/Decay 1. A current state has a population of 3566. with the rate of 6.23/year, what will be the population after 3.5 years? 2. A certain population doubles every 2.5 years. How long would it take for the population to be 3 times the initial population? 3. A town with an initial population of BT66 developed a mysterious disease that resulted in deaths of 6.34fyear. The mayor started the head-count and found out that there are only 6666 people left. How long did the deaths persist before the mayor decided to do a head count? 4. The current population of a certain state is 12,34T. Over the past decade, there have been deaths of 6.19/year due to the risks of obesity. Determine the population before the said deaths began. 5. A strain of Staphylococcus aureus doubles every 8 hours. A colony of 26666 was cultured in a petri dish for 3 hours. what is the population of the strain after a day

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