The number of users on a website is 3700 and is growing exponentially at a rate of
82% per year. Write a function to represent the number of users on the website after t
years, where the monthly rate of change can be found from a constant in the function.
Round all coefficients in the function to four decimal places. Also, determine the
percentage rate of change per month, to the nearest hundredth of a percent.

The number of users on a website is 3700 and is growing exponentially at a rate of 82 per year Write a function to represent the number of users on the website class=

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Answer:

3034 I think

Step-by-step explanation:

3034 I think because if u multiply 3700 times 0.82 give you 3034

The percentage of  Exponentially  growing rate is 3034.

The Exponential function is used to represent the number of users on the website after "t" years, f( t ) = (2.27).γ^t/t!.

What is Exponential function?

Exponential function in a Mathematics is a relation of the form y = aˣ, with the independent variable "x" ranging over the entire Real Number line as Exponent of a positive number "a".

The number of users on a website is (n) = 3700

Growing Exponentially at the rate of 82% per year

Exponential Function to represent the number of users on the website after t years and also percentage rate of change per month.

(1)Exponential Function to represent the number of users on the website after t years.

we have that, the number of users on a website is (n) = 3700

Growing exponentially at the rate of  82% per year.

λ = [tex]\frac{82}{100}[/tex]  = 0.82.

Exponential Function Formula;   f(x) = (e^(-γ) γ^x)/x!

     f( t ) = (2.27).γ^t/t!

(2) The percentage of rate Exponential growth change per month

3700 × 0.82 = 3034.

converting into percentage

                                    = [tex]\frac{3034}{100}[/tex]  = 30.34%.

To learn more about Exponential Function here

https://brainly.com/question/23132503

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