Maurer, inc.,has an odd dividend policy. The company has just paid a dividend of $2 per share and has announced that it will increase the dividend by $6 per share for each of the next five years, and then never pay another dividend. If yoy require a return of 10 percent on the company's stock, how much will you pay for a share today?

Answers

Answer 1
Answer:

Answer:

Price of stock = $44.05

Explanation:

The price of a share can be calculated using the dividend valuation model  

According to this model the value of share is equal to the sum of the present values of its future cash dividends discounted at the required rate of return.  

To determine the price of the stock to , we calculate the present value for each of the dividend payable for the next five years and then sum them.

The formula below would help

PV = G× (1+r)^(-n)

PV = Present Value, r  required rate of return - 10%, n- the year, G- dividend payable in a particular year

Year                             PV of dividend

1            2+6 ×× 1.1^-1  = 7.27

2           10 ×   1.1^-2 = 8.26

3           12× 1.1^-3    = 9.02

4           14 × 1.1^-4   =9.56

5          16 × 1.1^-5     = 9.93

Total Present Value of dividend = 7.27+ 8.26  +9.02  +9.56  +9.93  = 44.05

Price of stock = $44.05

 

 

 

Maurer, inc.,has an odd dividend policy. The company has just paid a dividend of $2 per share and has announced that it will increase the dividend by $6 per share for each of the next five years, and then never pay another dividend. If yoy require a return of 10 percent on the company's stock, how much will you pay for a share today?

Answer:

Price of stock = $44.05

Explanation:

The price of a share can be calculated using the dividend valuation model  

According to this model the value of share is equal to the sum of the present values of its future cash dividends discounted at the required rate of return.  

To determine the price of the stock to , we calculate the present value for each of the dividend payable for the next five years and then sum them.

The formula below would help

PV = G× (1+r)^(-n)

PV = Present Value, r  required rate of return - 10%, n- the year, G- dividend payable in a particular year

Year                             PV of dividend

1            2+6 ×× 1.1^-1  = 7.27

2           10 ×   1.1^-2 = 8.26

3           12× 1.1^-3    = 9.02

4           14 × 1.1^-4   =9.56

5          16 × 1.1^-5     = 9.93

Total Present Value of dividend = 7.27+ 8.26  +9.02  +9.56  +9.93  = 44.05

Price of stock = $44.05

 

 

 


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How much would you need to deposit in an account now in order to have $3000 in the account in 15 years

Answers

Answer:

Results are below.

Explanation:

Giving the following information:

Future value= $3,000

Number of periods= 15 years

I will assume an interest rate of 8% compounded annually.

To calculate the present value (PV), we need to use the following formula:

PV= FV/(1+i)^n

PV= 3,000/1.08^15

PV= $945.73

There is a direct relationship between the par value and market value of common stock: stocks with a low par value have a low market value, while stocks with a high par value have a high market value.a. True
b. False

Answers

Answer:

The statement is false.

Explanation:

As the market value of the stock depends upon the industry risk, political, economical, technological, etc factors and also largely depends upon the business performance which is the profits generated by the organization and its cashflow health. So higher par value has nothing to do with higher market value. Hence the statement is totally incorrect.

What is the present value of a $500 payment received at the end of each of the next five years, worth to you today at the appropriate discount rate of 6 percent? $1,105 $1,850 $2,106 $2,778

Answers

Answer:

PV= $2,106.18

Explanation:

Giving the following information:

Annual payment= $500

Number of periods= 5 years

Interest rate= 6%

To calculate the present value, first, we need to determine the future value:

FV= {A*[(1+i)^n-1]}/i

A= annual payment

FV= {500*[(1.06^5) - 1]} / 0.06

FV= $2,818.55

Now, the present value:

PV= FV/(1+i)^n

PV= 2,818.55/1.06^5

PV= $2,106.18

Final answer:

The present value of a $500 payment received at the end of each of the next five years at an appropriate discount rate of 6 percent is approximately $2,106.

Explanation:

The question you asked involves the concept of calculating the present value of a series of future payments, also known as an annuity. The present value of an annuity can be determined using the formula:

PV = PMT * [(1 - (1 + r)^-n)/r]

where 'PV' is the present value, 'PMT' is the periodic payment, 'r' is the discount rate (as a decimal), and 'n' is the number of periods.

Plugging in the values from your question we get:

PV = 500 * [(1 - (1 + 0.06)^-5) /0.06]

This will give us the present value of the cash flows. Thus, the present value for a $500 payment received at the end of each of the next five years, worth to you today at the appropriate discount rate of 6 percent is $2,106.

Learn more about Present Value here:

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The Fabricating Department started the current month with a beginning Work in Process inventory of $11,100. During the month, it was assigned the following costs: direct materials, $77,100; direct labor, $25,100; and factory overhead, 70% of direct labor cost. Also, inventory with a cost of $114,500 was transferred out of the department to the next phase in the process. The ending balance of the Work in Process Inventory account for the Fabricating Department is:a.$16,370.

b.$113,300.

c.$83,839.

d.$198,339.

e.$68,970.

Answers

Answer:

a.$16,370.

Explanation:

beginning WIP cost:      11,100

cost added during the period

materials                       77,100

direct labor                  25,100

overhead 70% of DL = 17,570

total added                  119,770

Total cost to be accounted for: 130,870

Cost assignned to

transferred out       114,500

ending WIP               16.370‬

Total cost assigned to 130,870

As the cost to be accounted and the cost assigned to should match we contruct that and solve for the ending WIP

ImpressMe Products embosses notebooks with school and corporate logos. Last year, the company’s direct labor payroll totaled $352,100 for 50,300 direct labor hours. The standard wage rate is $6.75 per direct labor hour. Calculate ImpressMe’s direct labor rate variance. (Round answer to 0 decimal places, e.g. 125. If variance is zero, select "Not Applicable" and enter 0 for the amounts.)

Answers

Answer:

Direct labor rate variance= $12,575 unfavorable

Explanation:

Giving the following information:

Last year, the company’s direct labor payroll totaled $352,100 for 50,300 direct labor hours. The standard wage rate is $6.75 per direct labor hour.

To calculate the direct labor rate variance, we need to use the following formula:

Direct labor rate variance= (Standard Rate - Actual Rate)*Actual Quantity

Actual rate= 352,100/50,300= $7 per hour

Direct labor rate variance= (6.75 - 7)*50,300

Direct labor rate variance= $12,575 unfavorable

In 2019, Sheryl is claimed as a dependent on her parents' tax return. Sheryl did not provide more than half her own support. What is Sheryl's tax liability for the year in each of the following alternative circumstances? Use Tax Rate Schedule, Dividends and Capital Gains Tax Rates, Estates and Trusts for reference. (Leave no answer blank. Enter zero if applicable.)a. She received $7,000 from a part-time job. This was her only source of income. She is 16 years old at year-end.
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d. She received $7,000 of qualified dividend income. This is her only source of income. She is 16 years old at year-end

Answers

Answer

The answer and procedures of the exercise are attached in the following archives.

Step-by-step explanation:

You will find the procedures, formulas or necessary explanations in the archive attached below. If you have any question ask and I will aclare your doubts kindly.