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Investigation 20 Doubling Time in Exponential Growth Form

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continuing our example in Part C were asked to estimate the number of years into the nearest whole that it will take for the population to double in what actual year will this take place the function that we found in Part A for exponential growth was P of T equals twenty two thousand three nine five times one point zero six two to the T if we want to know when this function is going to double then we want to know when the output of this function is going to be twice the original in other words we want to know when our function on this right-hand side here equals two times the initial value so we can set up the equation that's given here and then we can simplify our function so that it reads forty four seven nine zero so forty four thousand seven hundred ninety equals twenty two thousand three ninety five times one point zero six two to the T now at this point in the semester what we understand about solving these types of problems is that we need to do so using our graphing cal

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