A Town Has A Population Of 5000 And Grows At 2% Every Year. What Will Be The Population After 5 Years, To The Nearest Whole Number?

Best apk References website

A Town Has A Population Of 5000 And Grows At 2% Every Year. What Will Be The Population After 5 Years, To The Nearest Whole Number?. P 0 = initial population. P(t) = population t years.

The population of a town increases every year by 2 of the population from edurev.in

To calculate the population after 5 years with an annual growth rate of 2%, we use the formula for exponential growth: Step 2/3 next, we need to calculate the population after one. Perform the calculation ($$1.02)^ {5} = 1.27204$$1.02)5 = 1.27204.

P(T) = Population T Years.

To determine the population of the town after 5 years with an initial population of 5,000 and a growth rate of 2% per year, we will use the exponential growth formula: What will be the population after 5 years, to the nearest whole number? The formula for exponential growth is:

At The End Of Each Year, The Population Will Be 1.02 Times What It Was At The Start Of The Year.

In your case, p0 is 5000, r is 2% (or 0.02 when expressed as a decimal), and t is 5 years. Keep this up for t years and get. Plugging these values into the formula gives:

See The Full Answer And Steps On Chegg.com, A Homework Help Site.

Learn how to use the formula a = p (1 + r) t to calculate the population of a town after 5 years. Perform the calculation ($$1.02)^ {5} = 1.27204$$1.02)5 = 1.27204. Step 2/3 next, we need to calculate the population after one.

We Know That The Population Grows At 2% Every Year, So We Can Express This As A Decimal By Dividing 2 By 100:

P(t) = p 0 (1.02) t. To calculate the population after 5 years with an annual growth rate of 2%, we use the formula for exponential growth: Multiply the initial population by the growth factor after $$5 years$$5years, which is $$5000 * 1.27204$$5000∗1.27204.