Assignment The Solution

In this wait on is the population at cartridge holder O, P is the population after era t, and k is called the exponential suppuration rate. For this job or so the population of rats, represents the rats population at O, P is the rats population after time t 7 days and 14 for 2 hebdomads as seen in and and k is the rats exponential growth rate which is represent by the 13. 6% or the tenfold O. 136. apply this equation we calculate that in 1 week the rats take hold magnanimous from deoxycytidine monophosphate rats to 259 rats and in 2 weeks the rats have grown from 100 rats to 671 rats. The sat part of this line of work asks us to find the doubling time of the population of the rats.The algebraic event for this is represented by work out for T. The equation for this is and this instant I get out tell you what it qualifys. We substitute 200 for and the rest of the equation rehearses the natural log to earn for doubling time of the rats population. Some of the topi cs in this course this worry relates to are natural logarithms, exponential functions, and graphing. These functions are applicable to the business, science, psychology and sociology fields. The Intersect method for this caper is occasiond in the engineering science field. The answer from this puzzle carrys the population of rats will double in 2 weeks.Method The method of problem puzzle out that I use is, I find other problem interchangeable this one and match the numbers up to the equation of the other problem, solve this problem parallel to the other problem following the guided steps, essentially multi-tasking, understand deuce problems at the same time. I call this method Killing 2 birds with one stone. Once I have worked both problems to their simplified form, I enter this information into a calculator to contract at y answer. The variety Of slipway to solve this problem is through the use Of a calculator and the growth / decompose ruler.My rationale for selecting the method adopted is because like to keep things simple. Precalculus is complicated as it is. It would be easy for me to overprint solving problems if I did not keep it simple. to a fault tend to not fully chain of mountains the concepts unless solve the problems slowly and double checking my work. business relationship The easiest way can explain solving this problem to someone would be to patiently go through the problem in stages with them pausing along the ay making sure they are grasping the concepts of solving the problem.I would start by reading the give voice problem thoroughly, taking note of the numbers in the word problem. I would then use the exponential growth rate formula matching the numbers up to the equation and father to solve the problem using P. E. M. D. A. S. It is a staple to any math problem. original rules apply that cannot be ignored. Will solve this problem with assisting them through the doubling formula of to find its solution.Conclusi on The solution to the population of rats problem clearly states that using the exponential growth function, the rats population after one week is 259 rats and the population doubles after two weeks giving us 671 rats. If my calculations are worsen the 5 for T in the solution represents a 5 year grade? This solution Was derived by dividing the natural logarithm of Len by the percentage of 0. 136 in decimal form. Given this information it is possible to state that the rats population will double in size from 671 in two weeks to another greater number in 5 years. I will firmly see to it that this solution is correct.