t = r*n*(1+r/n) A very simple Python program can be written to calculate the compound interest on a deposit using the above formula. Below is an example of the code. def calculateCompoundInterest(

Here's a Python program to calculate the compound interest on a deposit using the provided formula: ```python def compound_interest(principal, rate, compounding_frequency, years): final_amount = principal * (1 + rate / compounding_frequency) ** (compounding_frequency * years) return final_amount # Input values principal = float(input("Enter the principal amount: ")) rate = float(input("Enter the annual interest rate (decimal): ")) compounding_frequency = int(input("Enter the number of times interest is compounded per year: ")) years = int(input("Enter the time in years: ")) # Calculate compound interest and display results final_amount = compound_interest(principal, rate, compounding_frequency, years) interest_earned = final_amount - principal print(f"The final amount after {years} years is: {final_amount:.2f}") print(f"The interest earned is: {interest_earned:.2f}") ``` To use this program, copy and paste the code into a Python interpreter or IDE, then run it. You'll be prompted to enter the principal amount, annual interest rate (as a decimal), the number of times interest is compounded per year, and the time in years. The program will then calculate the final amount and the interest earned and display the results.