4. Use the TVM Calculator to fill in the following table given that the APR is 6%. Round to 2 decimal places as needed. PV = PMT= FV= = = APR = Periods CHANGES = Compounding: CHANGES Principal $1,000 $1,000 $1,000 $1,000 $1,000 Compounding Periods Annually Semiannually Monthly Weekly Previously, we used the formula A = P Daily 1 2 12 52 a. What did P represent in the compound interest formula? P = regular deposit amount 365 Amount after 1 year $1060 $1060.90 $1061.68 $1061.80 If we summarize the effect seen in the table, we see that more compoundings per year means that you will have more money in the account, but the amount of increase will eventually level off. Most banks publish the APY, or Annual Percentage Yield, instead of the APR to account for this effect. $1061.83 Extension 5. What are some financial goals that people save for? Some financial goals people save for are a house, vacation, college, etc.... 6. Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the account. The interest is compounded monthly. Historically, the account has earned 7% APR. Ruby is interested in how much money she will have if she retires in 25 years. P(1 + APR) (Y) to calculate compound interest.

Essentials Of Investments
11th Edition
ISBN:9781260013924
Author:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Chapter1: Investments: Background And Issues
Section: Chapter Questions
Problem 1PS
icon
Related questions
Question
1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=7
gn -
An annuity any series or equal, regular payments. Some annuines are used to neip people save
money, like for college or retirement, as with Ruby's retirement plan in our opening discussion. We
will focus on these types of savings plans in this portion of the project. The Savings Plan formula is
below:
Y =
APR =
A = PMT-
n =
A =
n
((1+ APR)
(APR)
Note: This formula assumes that the payment period and compounding period are the same. For
example, monthly payments would indicate monthly compounding.
Let's work an example with the savings plan formula and the TVM calculator.
Example 3
Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the
account. The interest is compounded monthly. Historically, the account has earned 7% APR. How
much will be in his account if she retires in 25 years?
Fill out the value for each variable, and put a question mark for the value we need to solve for.
PMT=
1
PMT= regular payment amount (deposit)
Y = number of years
APR = annual percentage rate (written as a decimal)
n = number of times the interest is compounded per year
A total amount in the account
(written as a decimal)
Use the Savings Plan formula to solve for your answer. Do not round any decimals until the very
end! Then, round to the nearest cent.
shift
4
ctrl
Transcribed Image Text:1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=7 gn - An annuity any series or equal, regular payments. Some annuines are used to neip people save money, like for college or retirement, as with Ruby's retirement plan in our opening discussion. We will focus on these types of savings plans in this portion of the project. The Savings Plan formula is below: Y = APR = A = PMT- n = A = n ((1+ APR) (APR) Note: This formula assumes that the payment period and compounding period are the same. For example, monthly payments would indicate monthly compounding. Let's work an example with the savings plan formula and the TVM calculator. Example 3 Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the account. The interest is compounded monthly. Historically, the account has earned 7% APR. How much will be in his account if she retires in 25 years? Fill out the value for each variable, and put a question mark for the value we need to solve for. PMT= 1 PMT= regular payment amount (deposit) Y = number of years APR = annual percentage rate (written as a decimal) n = number of times the interest is compounded per year A total amount in the account (written as a decimal) Use the Savings Plan formula to solve for your answer. Do not round any decimals until the very end! Then, round to the nearest cent. shift 4 ctrl
DocHub X D Unit 4 Project - TVM Calculator X
b.com/claudiasirois1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=6
>
✓Sign -
O Ri
+
4. Use the TVM Calculator to fill in
the following table given that
the APR is 6%. Round to 2
decimal places as needed.
PV =
PMT=
FV =
APR =
Periods CHANGES
=
Compounding: CHANGES
Principal Compounding Periods
$1,000
D
$1,000
$1,000
$1,000
$1,000
Annually
Semiannually
Monthly
Weekly
Daily
1
2
12
a. What did P represent in the compound interest formula?
P = regular deposit amount
52
shift
Amount after 1
year
enter
If we summarize the effect seen in the table, we see that more compoundings per year means that
you will have more money in the account, but the amount of increase will eventually level off. Most
banks publish the APY, or Annual Percentage Yield, instead of the APR to account for this effect.
$1060
$1060.90
365 $1061.83
Extension
5. What are some financial goals that people save for?
Some financial goals people save for are a house, vacation, college, etc....
$1061.68
6. Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month
into the account. The interest is compounded monthly. Historically, the account has earned 7%
APR. Ruby is interested in how much money she will have if she retires in 25 years.
$1061.80
Previously, we used the formula A = P(1 +4PR) to calculate compound interest.
(NY)
ctri
4
?
Transcribed Image Text:DocHub X D Unit 4 Project - TVM Calculator X b.com/claudiasirois1122/Xv7zYW5RnILBBINV2A9egx/unit-4-project-tvm-calculator-pdf?pg=6 > ✓Sign - O Ri + 4. Use the TVM Calculator to fill in the following table given that the APR is 6%. Round to 2 decimal places as needed. PV = PMT= FV = APR = Periods CHANGES = Compounding: CHANGES Principal Compounding Periods $1,000 D $1,000 $1,000 $1,000 $1,000 Annually Semiannually Monthly Weekly Daily 1 2 12 a. What did P represent in the compound interest formula? P = regular deposit amount 52 shift Amount after 1 year enter If we summarize the effect seen in the table, we see that more compoundings per year means that you will have more money in the account, but the amount of increase will eventually level off. Most banks publish the APY, or Annual Percentage Yield, instead of the APR to account for this effect. $1060 $1060.90 365 $1061.83 Extension 5. What are some financial goals that people save for? Some financial goals people save for are a house, vacation, college, etc.... $1061.68 6. Suppose that Ruby's employer offers a retirement plan. Ruby decides to invest $350 per month into the account. The interest is compounded monthly. Historically, the account has earned 7% APR. Ruby is interested in how much money she will have if she retires in 25 years. $1061.80 Previously, we used the formula A = P(1 +4PR) to calculate compound interest. (NY) ctri 4 ?
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 2 steps

Blurred answer
Knowledge Booster
Forecasting Financial Statement
Learn more about
Need a deep-dive on the concept behind this application? Look no further. Learn more about this topic, finance and related others by exploring similar questions and additional content below.
Similar questions
  • SEE MORE QUESTIONS
Recommended textbooks for you
Essentials Of Investments
Essentials Of Investments
Finance
ISBN:
9781260013924
Author:
Bodie, Zvi, Kane, Alex, MARCUS, Alan J.
Publisher:
Mcgraw-hill Education,
FUNDAMENTALS OF CORPORATE FINANCE
FUNDAMENTALS OF CORPORATE FINANCE
Finance
ISBN:
9781260013962
Author:
BREALEY
Publisher:
RENT MCG
Financial Management: Theory & Practice
Financial Management: Theory & Practice
Finance
ISBN:
9781337909730
Author:
Brigham
Publisher:
Cengage
Foundations Of Finance
Foundations Of Finance
Finance
ISBN:
9780134897264
Author:
KEOWN, Arthur J., Martin, John D., PETTY, J. William
Publisher:
Pearson,
Fundamentals of Financial Management (MindTap Cou…
Fundamentals of Financial Management (MindTap Cou…
Finance
ISBN:
9781337395250
Author:
Eugene F. Brigham, Joel F. Houston
Publisher:
Cengage Learning
Corporate Finance (The Mcgraw-hill/Irwin Series i…
Corporate Finance (The Mcgraw-hill/Irwin Series i…
Finance
ISBN:
9780077861759
Author:
Stephen A. Ross Franco Modigliani Professor of Financial Economics Professor, Randolph W Westerfield Robert R. Dockson Deans Chair in Bus. Admin., Jeffrey Jaffe, Bradford D Jordan Professor
Publisher:
McGraw-Hill Education