# This program calculates the ending principal in a bank
# account after compounding the interest.
def calculate_principal_post_interest(principal, annual_interest_rate, compounds_per_year, years):
"""
:param principal: Positive float
:param annual_interest_rate: A positive integer (e.g. 6 for 6%)
:param compounds_per_year: A positive integer
:param years: A positive integer
:return:
"""
#raise NotImplementedError
P = principal
r = annual_interest_rate
n = compounds_per_year
t = years
return round(P * ((1 + (r / n)) ** (n * t)), 2)
CODE
def calculate_principal_post_interest(principal, annual_interest_rate, compounds_per_year, years):
"""
:param principal: Positive float
:param annual_interest_rate: A positive integer (e.g. 6 for 6%)
:param compounds_per_year: A positive integer
:param years: A positive integer
:return:
"""
return principal * (1 + annual_interest_rate * 0.01 / compounds_per_year) ** (compounds_per_year * years)
print(calculate_principal_post_interest(5000, 5, 12, 10))

# This program calculates the ending principal in a bank # account after compounding the interest....
Write a program in Python that computes the interest accrued on an account. You can modify the “futval.py” program given in Chapter 2 to accomplish it. Your program should use a counted loop rather than a formula. It should prompt the user to enter the principal amount, the yearly interest rate as a decimal number, the number of compounding periods in a year, and the duration. It should display the principal value at the end of the duration. To compute...
14.Compound Interest hank account pays compound interest, it pays interest not only on the principal amount that was deposited into the account, but also on the interest that has accumulated over time. Suppose you want to deposit some money into a savings account, and let the account earn compound interest for a certain number of years. The formula for calculating the balance of the account afer a specified namber of years is The terms in the formula are A is...
in python language.
3. Calculates the final amount (A). The program uses four inputs: P, n,r, and t. Hint: nt 1 = P(1+3) Where • P = principal amount (initial investment) . r= annual nominal interest rate (as a decimal) • n = number of times the interest is compounded per year . t = number of years
. (Financial application: compound value) If you start a bank account with $10,000 and your bank compounds the interest quarterly (4 times per year) at an interest rate of 8%, how much money do you have at the year's end? (assume that you do not add or withdraw any money from the account). A=P(1+r/n)n * t A: Final amount, r: interest rate, P: principal amount, n: number of times per year interest is compounded, t: number of years must be...
%%Python Question%% get_min_payment() • Parameters ◦ the total amount of the mortgage (called the principal; should be a positive number) ◦ the annual interest rate (should be a float between 0 and 1) ◦ the term of the mortgage, in years (should be a positive integer; default value: 30) ◦ the number of payments per year (should be a positive integer; default value: 12) • Functionality ◦ Compute the minimum mortgage payment. Should use the formula A= Pr(1+r) n (1+r)...
A person puts $400.00 into a savings account with 2.4% annual
interest rate (computed continuously). The value of such an
investment is given by:
V=Pe(rt), where P is principal invested, r is the annual interest
rate, and t is the number of years receiving interest. How many
years are required before the total interest is
increased by > $1.00 due to compounding interest? Round up to
the nearest whole year. Without compounding, the total interest
amount would have been P...
Future Value of Account A Note: Account A pays simple interest. Future ValueA = Principal + Interest Principal + [(Principal x Interest Rate) x Investment Period] $2,000 + [($2,000 x 996) x 3 years] = Round your answer to two decimal places. Future Value of Account X Note: Account X pays compound interest. Future Valuex = Present Value x Interest Rate Factor Present Valuex(1 +Interest Rate)n years $2,000 x (1 + 0.09)3 = - Round your answer to two decimal...
In lecture, Professor Gruber explained discrete compounding interest. Interest can also be compounded continuously. Here we explain the difference. Professor Gruber calculated future value as FV = P(1+r)", where P is the principal, r is the interest rate, and t is the term of the contract (often in years). This formula can be generalized to FV = P(1+r/m)mt, where m is the number of compounding periods per year (in lecture, this was 1). That is, after every compounding period, more...
Future Value of Account A Note: Account A pays simple interest. Future Value Principal + Interest Principal + [(Principal x Interest Rate) x Investment Period] $2,000 + [($2,000 x 6%) x 3 years] Future Value of Account X Note: Account X pays compound interest. Future Valuex = Present Value x Interest Rate Factor Present Value x (1 + Interest Rate)N $2,000 (1 + 0.06)3 $ To find the interest rate factor, you can use four different ways, including multiplying it...
Write a program that calculates the amount of money that you must invest In a savings account at a given interest rate for a given number of years to have a certain dollar amount at me end of the period Y our program will ask the user for the amount the user wants to have at the end of the term (future value). the number of years the user plans to let the money stay in the account, and the...