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icang [17]
2 years ago
15

Hudson Corporation will pay a dividend of $2.78 per share next year. The company pledges to increase its dividend by 4.5 percent

per year indefinitely. If you require a return of 15 percent on your investment, how much will you pay for the company’s stock today? (Do not round intermediate calculations and round your answer to 2 decimal places, e.g., 32.16.)
Business
1 answer:
DanielleElmas [232]2 years ago
7 0

Answer:

You need to pay $26.47. The further explanation is given below.

Explanation:

The given values are:

Dividend

D_1 = $2.78\ per  share

Required rate of return

k_e = 0.15

Dividend's growth rate

g = 0.045

Now,

The stock price will be:

= \frac{2.78}{0.15-0.045}

= \frac{2.78}{0.105}

= 26.47

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Use the​ high-low method to determine the​ hospital's cost equation using nursing hours as the cost driver. Predict total overhe
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Answer: Total cost  (23500 hours predicted ) = $ 484625

Explanation:

The question is incomplete the high and low methods requires us to use high and low level of activity together with the corresponding total costs at each level to determine the variable cost per unit. we will provide assumed total costs and nursing hours in order to show how high and low method is used to predict total costs for the next period.

Assume the following were total costs and corresponding nursing hours for the previous 3 months

Total cost                Hours

$560000             30000 hours

$400000             220000 hours

$225000             10000 hours

calculating Variable cost using high and low method

Variable cost per unit  = (high cost - low cost)/high hour - low hours)

Variable Cost Per unit =  (840000 - 225000)/ (30000 - 10000) = 16.75

Variable cost per unit = $ 16.75

Fixed costs = 560000 - (28000 x 16.75) =  560000 - 469000

Fixed costs =  $91000

Total cost  (23500 hours predicted ) =Total Fixed cost + Total Variable costs

Total cost  (23500 hours predicted ) = $91000 + (23500 x $16.75)

Total cost  (23500 hours predicted ) == $91000 + $393625

Total cost  (23500 hours predicted ) = $ 484625

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The following information was available for the year ended December 31, 2019: Net sales $ 894,250 Cost of goods sold 616,850 Ave
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Answer:

Explanation:

Net sales - $894,250

Cost of Goods - $ 616850

Average account receivable - $40,650

Account receivable at year end - $28200

Average inventory - $182000

Inventory at year end - $158,000

Inventory turn over

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No of days sales in inventory = Ending inventory / Cost of Goods sold *365

158000/616850*365 = 93.5 days

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894250/40650=21.9

No of days sales in account receivable -

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28200/894250*365= 11.5 days

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