Question

In: Accounting

1) On January 1 of this year, Shannon Company completed the following transactions (assume a 8%...

1) On January 1 of this year, Shannon Company completed the following transactions (assume a 8% annual interest rate): (FV of $1, PV of $1, FVA of $1, and PVA of $1) (Use the appropriate factor(s) from the tables provided.)

  1. Bought a delivery truck and agreed to pay $60,200 at the end of three years.
  2. Rented an office building and was given the option of paying $10,200 at the end of each of the next three years or paying $28,200 immediately.
  3. Established a savings account by depositing a single amount that will increase to $90,400 at the end of seven years.
  4. Decided to deposit a single sum in the bank that will provide 8 equal annual year-end payments of $40,200 to a retired employee (payments starting December 31 of this year).

d. What single sum must be deposited in the bank on January 1 of this year? (Round your answer to nearest whole dollar.)

2) An investment will pay $15,600 at the end of each year for eight years and a one-time payment of $156,000 at the end of the eighth year. (FV of $1, PV of $1, FVA of $1, and PVA of $1) (Use the appropriate factor(s) from the tables provided.)

Determine the present value of this investment using a 7% annual interest rate. (Round your answer to the nearest whole dollar.)

Solutions

Expert Solution

Solution 1d) Calculation of single sum that must be deposited in the bank on January 1 of this year:

Following are the steps to be followed on Microsoft Excel to calculate the Single payment:

Step 1: Click on "FORMULAS" tab at the top of Microsoft Excel
Step 2: Select the option "Financial"
Step 3: Under "Financial" select the option "PV"
Step 4: Insert Rate = 0.08 Nper = 8 PMT = -40,200

PV = $231,014.89 or $231,015

Therefore, the single sum that must be deposited in the bank on January 1 of this year is $231,015

Solution 2) Calculation of Present Value of the investment

Year

Cash Inflows $

Present Value Factor @ 7%

Present Value of the Cash Inflows $

1

15,600

0.9346

14,579.44

2

15,600

0.8734

13,625.64

3

15,600

0.8163

12,734.25

4

15,600

0.7629

11,901.17

5

15,600

0.7130

11,122.58

6

15,600

0.6663

10,394.94

7

15,600

0.6227

9,714.90

8

15,600

0.5820

9,079.34

8

156,000

0.5820

90,793.42

Total Present Value of the Cash Inflows

1,83,945.68

Therefore, the Present Value of the investment is $183,946


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