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Creating an Exponential Model
In this activity, you will formulate and solve an exponential equation that models a real-world situation.
Emma doesn't have experience using credit cards. In fact, she just got her first one. She is also about to start her first year
of college. She uses her new credit card to purchase textbooks for her classes. The total comes to $300. These are the
terms of her credit card:
• It has a 15% annual interest rate.
• The interest is compounded monthly
• The card has $0 minimum payments for the first four years it is active.
The expression that models this situation is P(1 + :)", where P represents the initial, or principal, balance; r represents
the interest rate; t represents the time in years, and n represents the number of times the interest is compounded per year.
Part A
Question
Identify the values of p, r, and n in the expression P(1 + :-)" based on Emma's situation. Then substitute those values
into the formula to write a simplified exponential expression in terms of time.
Replace the variables a, b, and c to write the expression.

Creating An Exponential Model In This Activity You Will Formulate And Solve An Exponential Equation That Models A Realworld Situation Emma Doesnt Have Experienc class=

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Based on the unique situation, the compound interest is obtained from 300(1 + 0.15/12)^12t.

What is compound interest?

The term compound interest refers to the type of interest that is charged on both the principal and interest. The total money to be paid back is referred to as the amount.

A compound interest is calculated form the formula;

P(1 + r/n)^nt

Where;

P = principal

r = rate

n = number of times interest is compounded in a year

t = time in years.

Based on his situation, we have; 300(1 + 0.15/12)^12t.

Learn more about compound interest: https://brainly.com/question/25857212

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