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VMariaS [17]
4 years ago
7

A company with 100,000 authorized shares of $4 par common stock issued 40,000 shares at $8. Subsequently, the company declared a

4% stock dividend on a date when the market price was $12 a share. What is the amount transferred from the retained earnings account to paid-in capital accounts as a result of the stock dividend? a.$19,200 b.$32,000 c.$12,800 d.$48,800
Business
1 answer:
LenKa [72]4 years ago
8 0

Answer:

option A,$19,200

Explanation:

The amount stock dividend issued that needs to be transferred  from retained earnings to paid-in capital accounts by debiting the retained earnings and crediting the paid-in capital accounts is computed by the below formula:

Stock dividend value=stock dividend %* issued shares*market price

stock dividend % is 4%

issued shares is 40,000 shares

market price of stock is $12

stock dividend value=4%*40,000*$12=$19,200

The correct option is $19,200 option A.

One should be misled by the issue price of $8 per share,since that gives a different option which is wrong

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Answer:

The journal entries are shown below

Explanation:

The journal entries are as follows

a. Product warranty expense $13,590             ($151,000 × 9%)

        To Product warranty payable $13,590    

(Being the warranty estimated expense is recorded)

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An investment costs $152,000 and has projected cash inflows of $71,800, $86,900, and −$11,200 for Years 1 to 3, respectively. If
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Answer:

No; The IRR is less than the required return.

Explanation:

Calculation  of IRR is given by the formula: Lr x NPVL / NPVL - NPVH x (Hr - Lr)

where

Lr  = Lower rate of discount

Hr = Higher rate of discount

NPVH = NPV at Higher discount rate

NPVL = NPV at Lower discount rate

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<u>NPV at 1%</u>

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Cash flows       152,000  71,800  86,900  (11,200)

DCF 1%                 1           0.99    0.98       0.97

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<u />

<u>NPV at 20%</u>

<u>Particulars        Year 0  Year 1    Year 2   Year 3</u>

Cash flows       152,000  71,800  86,900  (11,200)

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NPV = ($38,941)

Substituting values in the IRR formula we have:

1% x [($6,620 / ($6620 - (38,941))] x (20% - 1%) = 2.06%

Therefore we reject the project because it gives an IRR lower than the required rate of return of 15.5%

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