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Sholpan [36]
2 years ago
11

Rizzo Company has debentures ($1,000 par) outstanding that are convertible into the company's common stock at a price of $25. Th

e convertibles have a coupon interest rate of 8% and mature in 12 years. In addition, the convertible debenture is callable at 110% of the par value. Straight debt of equivalent risk is yielding 12%. The company's common stock is selling at $22 per share. The company has a marginal tax rate of 40%. Determine the conversion value of the issue
Business
1 answer:
Phantasy [73]2 years ago
5 0

Answer:

A. $880

B. -$752.23

Explanation:

Calculation to determine the conversion value of the issue

First step is to calculate the Conversion ratio using this formula

Conversion ratio=Per value of security/ Conversion price

Let plug in the formula

Conversion ratio=$1,000/$25

Conversion ratio=40

Now let determine the Conversion value using this formula

Conversion value =Conversion ratio*Conversion price

Let plug in the formula

Conversion value=40*$22 per share

Conversion value=$880

Therefore the conversion value of the issue is $880

B. Calculation to determine the Straight bond value of the issue

Using financial calculator to the Present Value (PV)

PMT=8%*1,000=80

N=12 years

1/Y=12%

FV=1,000

PV=-$752.23

Therefore the Straight bond value of the issue is -$752.23

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What is the value today of $4,400 per year, at a discount rate of 8.3 percent, if the first payment is received 6 years from tod
Pepsi [2]

Answer:

Present Value = $290.20

Explanation:

The present value of a future payment can be calculated with the following formula:

PV = FV / (1 + i)N

Where i is the annual interest rate or discount rate, and t is the number of years until the payment will be received.

PV = Present Value = ?

FV = Payment = $4,400

i = 8.3% = 0.083

N = 20 - 6 = 14

PV = $4400 / (1 + 0.083)(20 - 6)

PV = $4400 / (1.083 * 14)

PV = $4400 / 15.162

PV = $290.1992

Present Value = $290.20 (Approximated)

4 0
2 years ago
Many manufacturers have quality control programs that include inspection of incoming materials for defects. Suppose a computer m
zimovet [89]

Answer:

Explanation:

There are total 5 batches and two boards are selected from each batch for inspection.

Let the boards are numbered from 1 to 5.

If the selected boards are 1 and 2, then it is represented in pair as (1, 2).

If the selected boards are 1 and 3, then it is represented in pair as (1, 3).

Similarly, other pairs can be obtained.

a) Let X be the number of defective boards observed among the two inspected.

If the boards 1 and 2 are the only defective boards in a lot of five, then

(1,2),x=2; (1,3),x=1; (1,4),x=1; (1,5),x=1;

(2,3),x=1; (2,4),x=1; (2,5),x=1;

(3,4),x=0;\ (3,5),x=0;\ (4,5),x=0.(3,4),x=0; (3,5),x=0; (4,5),x=0.

P(X=0)=  3/10 =0.3

P(X=1)={6 \over 10}=0.6P(X=1)=  6/10 =0.6

P(X=2)={1 \over 10}=0.1P(X=2)=  1/10 =0.1

b)

x                  0               1                    2

p(x)            0.3           0.6                0.1

​

​μ  X  =0⋅0.3+1⋅0.6+2⋅0.1=0.8

σ  X ² =(0−0.8)²  ⋅0.3+(1−0.8)²  ⋅0.6+(2−0.8)² ⋅0.1=0.36

μₓ=0.8, σX  =0.6

 

​

5 0
2 years ago
What makes financial professions popular in Nepal?​
Elena-2011 [213]

if im not mistaking it's cause Nepal is rich in resources even if it's economically poor, the resources there are outstanding.

5 0
2 years ago
Sue Gastineau borrowed $17,000 from Regions Bank at a rate of 5.5% to open her lingerie shop. The date of the loan was March 5.
dezoksy [38]

Sue will pay back $507.20 in interest expense.

Explanation:

The formula for calculating simple interest is:

SI = P x r x t ÷ 100

  • P = Principal
  • r = Rate of Interest
  • t = Term of the loan/deposit in years

In the given problem,

  • Sue Gastineau borrowed $17,000 from Regions Bank so, P = $17000
  • Sue Gastineau borrowed $17,000 from Regions Bank at a rate of 5.5%, so r = 5.5 %
  • Number of days of the loan = March 5 to September 19
  • Sue borrowed $17,000 from Regions Bank for the period of = 198 days, So t = 198 / 365

Simple Interest = (17000 * (5.5/100) * (198/365))

Simple Interest = (17000 * (0.055) * (0.5424657534246575‬))

Simple Interest = (17000 * (0.055) * (0.5424657534246575‬))

Simple Interest = $507.20

5 0
2 years ago
(6) Erik receives an eight-year annuity-immediate with monthly payments. The first payment is $300 and payments increase by $6 e
Tamiku [17]

Answer:

  • <u>$70,264.03</u>

Explanation:

You need to calculate the value of 8 × 12 = 96 different cash flows.

There is not a formula to calculate that, because the<em> $6 dollar increase</em> does not represent growing with a constant rate.

The monthly payments are:

Month            payment ($)

0 (today)             300

1                           306

2                          312

3                          318

n                          306 + 6 (n-1)

96 (last)               876

Then you must create a spreadsheet with these features:

  • Five columns
  • First column is the month, and starts with month 0 (today)
  • Second column is the initial balance, the first balance is 0
  • Third column is the interest: it is calculated as the monthly interest by the initial balance. The monthly interest is 6%/12 = 0.06/12 = 0.005
  • Fourth column is the amount deposited: for month zero it is $300, and every month you add $6.
  • Fith column is the final balance: it is the sum of the initial balance (second column) + interest (third column) + deposit (fourth colum)
  • 96 rows: 8 years × 12months/year = 96 months.
  • The initial balance of each row is equal to the final balance of the previous row.

Here a sample of the first three rows:

Month  Initial balance  Interest                    Deposit     Final balance

 0                  0                   0                          300          300

 1                 300             300×0.005 = 1.5    306          607.5

 2                607.5          607.5×0.005           312          922.54

When you do it up to the row 96, the final balance is <em>the balance in the acccount at the end of the eight years</em>.

The last row of your spreadsheet will show:

96           69,042.81      345.21                    876         70,264.03

Thus, <em>the balance at the end of eight years will be $70,264.03</em>

7 0
2 years ago
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