The treasury stock of Magnificent Molding was purchased by the stockholders at an average cost of $0.65 per share.
<h3>What is the average cost?</h3>
The cost which is derived from the division of the total costs by the number of units of such stocks is known as the average cost of the stocks. Using the given information, further computation can be made as below,
Par Value of stocks = $60,000; Further Paid-Up Capital = $135,000. Therefore, the total value will be $(60,000+135,000)=$195,000. The total number of shares will be 300,000.
Solving further,
Hence, the average cost of treasury stock purchased by the shareholders of Magnificent Moldings Inc. is calculated above as $0.65 per share.
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Answer:
d. Line 3
Explanation:
Generally, the liabilities are classified as current and long term based on their duration, on the date of issue of notes payable the liability is long as the period is of 1 year, whereas generally notes payable are not for 1 year and are termed as short term i.e. current liabilities.
But, on 31 Dec 2017 the period to pay the notes payable and the interest thereon is just of 7 months left, therefore on the balance sheet date both the liabilities will be considered and clarified as Current Liabilities.
Therefore, correct option is
d. Line 3
Answer:
13.34
Explanation:
In this question, we are told to compute the account receivable turnover at the end of the year.
To calculate this , we proceed using a mathematical approach;
mathematically;
Accounts receivable turnover = Net Sale / (Average accounts receivable)
From the question, we can identify that the net sale is $12,442,000,000 while the average accounts receivable which is the average of the account receivable at the start of the year and that at the beginning of the year
= $ 12442000000 / (912000000 + 953000000)/2
= $ 12442000000 / 932500000
= 13.34
Answer:
e) 14.19%
Explanation:
Let IRR be x%
. At IRR, Present value of inflows = Present value of outflows.
167,000 = 22000/1.0x + 22000/1.0x^2 + 22000/1.0x^3 + 22000/1.0x^4 + 22000/1.0x^5 + 30,000/1.0x^6 + 30,000/1.0x^7 + 30,000/1.0x^8 + 30,000/1.0x^9 + 30,000/1.0x^10 + 43000/1.0x^11 + 43000/1.0x^12 + 43000/1.0x^13 + 43000/1.0x^14 + 43000/1.0x^15
x = 0.1419
x = 14.19%
Hence, the internal rate of return for the project is 14.19%
Answer:
Average rate of return = 14
%
Explanation:
Average rate of return = Annual average return/ Average Investment
Average investment =( Initial investment + scrap value)/2
Average investment = 138,000 + 12,000/2 =75,000
Average annual return = Savings in cost - energy cost - depreciation
Depreciation = (initial cost - scrap value)/2= (138,000 - 12,000)/2= 12600
Average annual return = 29,780-6,680-12600= 10500
Average rate of return = 10,500/75,000 × 100= 14
%
Average rate of return = 14
%
