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nexus9112 [7]
3 years ago
15

In 2018, Southwestern Corporation completed the treasury stock transactions listed below February 2: Reacquired 70,000 shares at

S12 March 17: Sold 20,000 shares at $14 May 17: Sold 25,000 shares at $8 Southwesterm had issued 100,000 shares of its SI par common stock for $10 several months ago. Required: Prepare the journal entries to record the above transactions, using the cost method
Business
1 answer:
Tcecarenko [31]3 years ago
8 0

Answer:

2nd February Treasury Stock Dr 840,000

Cash Cr 840,000

(Cash paid $12*70000 = 840,000)

17 March Cash Dr 280,000

Treasury Stock Cr 240,000

Additional Paid-In Capital Cr 40,000

-Cash 20000×$14 = 280,000.

-Treasury stock 20000×$12=240,000)

17 May Cash Dr 200,000

Disc on Capital Dr 100,000

Treasury stock Cr 300,000

Cash 25000×$8=200,000.

Tresury stock 25000×$12= 300,000

Explanation:

For the cost method, the purchase of treasury stock is noted by debiting treasury stock account by the actual cost of purchase. Par value of the shares as well as the amount received from investors when the shares were firstly issued is ignored in the cost method.

Reissuance of treasury share results in credited treasury stock account for the cost at which they were purchased, cash account debited for the amount actually received &at times, the amount received on reissuance of treasury stock is greater than the cost of treasury stock, the difference between the amount received and cost of the treasury stock is credited to additional paid-in capital. It is lower than the cost of treasury stock, when the excess of cost of treasury stock over the amount received is debited to discount on capital account.

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Since the 4.34 NPV of Alt A is greater than the 2.35 NPV of Alt B, it therefore implies that Alt A should be selected.

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Note: The data in the question are merged together. They are therefore sorted before answering the question as follows:

                                                          Alt A              Alt B

First Cost                                           200                 100

Uniform annual benefit                       32                   27

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The explanation to the answer is now given as follows:

a. Calculation of NPV of Alt A

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PV of uniform annual benefit = P * ((1 - (1 / (1 + r))^n) / r) ……………………. (2)

Where;

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Note: The formula for calculating the present value of ordinary annuity is being used here to calculate the Present Value (PV) of uniform annual benefit.

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r = MACC = 10%, or 0.10

n = number of useful years = 10

Note: The normal formula for calculating the present value (PV) is being used here to calculate the PV of Salvage value

Substitute the values into equation (2) to have:

PV of Salvage value = 20 / (1 + 0.10)^10 = 20 / 2.5937424601 = 7.71

Net present value (NPV) of Alt .A = PV of uniform annual benefit + PV of Salvage value - First cost = 196.63 + 7.71 - 200 = 4.34

b. Calculation of NPV of Alt B

First Cost = 100

PV of uniform annual benefit = P * ((1 - (1 / (1 + r))^n) / r) ……………………. (3)

Where;

P = uniform annual benefit = 27

r = MACC = 10%, or 0.10

n = number of useful years = 5

Note: The formula for calculating the present value of ordinary annuity is also being used here to calculate the Present Value (PV) of uniform annual benefit.

Substitute the values into equation (3) to have:

PV of uniform annual benefit = 27 * ((1 - (1 / (1 + 0.10))^5) / 0.10) = 27 * 3.79078676940845 = 102.35

NPV of Alt B = PV of uniform annual benefit - First cost = 102.35 – 100 = 2.35

c. Decision

Since the 4.34 NPV of Alt A is greater than the 2.35 NPV of Alt B, it therefore implies that Alt A should be selected.

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