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Elena L [17]
4 years ago
14

The Lost Continent Store pays a constant dividend. Last year, the dividend yield was 5.75 percent when the stock was selling for

$67.5 a share. What must the stock price be today if the market currently requires a 5.25 percent dividend yield on this stock?
Business
1 answer:
lozanna [386]4 years ago
3 0

Answer:

The stock price today must be $73.92

Explanation:

Price last year = $67.5  

Dividend yield = 5.75%  

Dividend yield = Dividend / Price of the stock

Dividend = Dividend yield * Price of the stock

Therefore,  dividend for last year = 67.5*5.75% = 3.8813

Dividend yield for now = 5.25%

Therefore price today = Dividend for last year / Dividend yield for now

= 3.8813 / 5.25%

= 73.9295

=$73.92

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When the Federal Reserve sells treasury bonds to a bank, the money supply is decreased.  Since there are smaller available funds for the bank to loan (they have tied up some cash by buying the bonds), the interest rate the bank charges (all other things EQUAL!) will increase.   

Basically, what has happened is that the bank has lent money to the federal government, rather than to other lenders.  So if it has no other sources of lendable funds  AND borrowers don't have other banks to go to that are charging the current rate, the same number of borrowers competing for a smaller amount of borrowable funds will lead to a higher price, (interest rate) for those loans.
6 0
4 years ago
Arcs and Triangles paid an annual dividend of $1.47 a share last month. The company is planning on paying $1.52, $1.60, and $1.6
77julia77 [94]

Answer:

The current market price per share is $14.82

Explanation:

The current price of the stock can be calculated using the DDM or dividend discount model. The DDM values the stock based on the present value of the expected future dividends from the stock.

The following is the formula for the price of the stock today,

P0 = D1 / (1+r)  +  D2 / (1+r)^2  + ... +  Dn / (1+r)^n  +  Terminal value

The terminal value is the cumulative value of all the future dividends calculated when the dividend growth becomes zero or constant. In case the dividend growth becomes zero, like in this case, the terminal value is calculated as follows,

Terminal value = Dividend / r

Where,

  • r is the required rate of return
  • Dividend is the dividend which will remain constant through out the future

So, the price of this stock today is,

P0 = 1.52 / (1+0.11)  +  1.60 / (1+0.11)^2  +  1.62 / (1+0.11)^3  +  

(1.65 / 0.11) / (1+0.11)^3

P0 = $14.82

4 0
4 years ago
Schedule of Cash Payments for a Service Company Horizon Financial Inc. was organized on February 28. Projected selling and admin
podryga [215]

Answer:

Cash payments:

March $30,300

April $51,660

May $58,490

Explanation:

The following costs amounting to $9,000 should be deducted from the projected expenses per month

A. Insurance costs (it had been prepaid in February)

B. Depreciation (it doesn't involve any cash movement)

C. Property tax (it won't be due for payment until June)

This leaves each month expense as shown in the attached schedule. And based on the 70 : 30 rule, the table reflects the full payment structure.

4 0
3 years ago
Mocha Company manufactures a single product by a continuous process, involving three production departments. The records indicat
kenny6666 [7]

Answer:

c. Work in Process--Department 2 375,000 Work in Process--Department 1 375,000

Explanation:

The journal entry is shown below:

Work in Process - Department 2 $375,000  ($100,000 + $125,000 + $150,000)

     To Work in Proces - Department 1 $375,000

(Being the flow of cost from Dept 1 to Dept 2 is recorded)

Here the work in process for dept 2 is debited as it increased the assets and credited the work in process for dept 2 as it decreased the assets

4 0
3 years ago
You have borrowed $28,000 at an interest rate of 12% compounded annually. Equal payments will be made over a four-year period, w
Sloan [31]

Answer:

A = 28000 [\frac{0.12 (1.12)^4}{(1.12)^4 -1}]

A = 28000 [\frac{0.12*1.574}{1.574-1}]

A=28000*0.3292 = 9218.564

So then the annual pay would be $ 9218.564 for this case

Explanation:

For this question we can use the Equivalent annual value (A) given by the following expression:

A = PV [\frac{i (1+i)^t}{(1+i)^t -1}]

Where PV = 28000 represent the pesent value

i = 0.12 since the rate is yearly

t = 4 since we have 4 years to pay

So then we have everything to replace and we got:

A = 28000 [\frac{0.12 (1.12)^4}{(1.12)^4 -1}]

A = 28000 [\frac{0.12*1.574}{1.574-1}]

A=28000*0.3292 = 9218.564

So then the annual pay would be $ 9218.564 for this case

And this amount would be paid each year in order to pay all the money after 4 years.

6 0
3 years ago
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