Answer:
125 pounds
Explanation:
Firstly, we need to know the total product of labor of the five full time workers.
This is equal to 120 * 5 = 600 pounds
The last worker is 150 pounds
The total now is 600 + 150 = 750 pounds
The average product of the six workers will now be 750/6 = 125 pounds
Answer:
$41.96
Explanation:
The first thing you need to do is to calculate terminal value at the end of time t = 3. Then the intrinsic value of the stock is sum of discounted cashflow from t =1 to t = 3 (cashflows at t = 3 includes dividend as well as terminal value).
Terminal value at t = 3 = Dividend in year 4/(Required rate of return - Dividend growth)
= 4.25 x (1 + 3%)/(12.5% - 3%)
= 46.08
Then value of the stock is calculated as below:
Stock intrinsic value = 3.8/(1 + 12.5%) + 4.1/(1 + 12.5%)^2 + (4.25 + 46.08)/(1 + 12.5%)^3
= 41.96
Answer:
$136
Explanation:
Date Transaction Units Cost Total
3 Purchase 5 $20 $100
10 Sale 3
17 Purchase 10 $24 $240
20 Sale 6
23 Sale 3
30 Purchase 10 $30 $300
using the first in, first out method, the COGS is calculated based on the oldest price of the units in merchandise inventory:
6 units were sold on May 20th, 2 of them costed $20 (May 3rd purchase) per unit = $40, while 4 of them costed $24 (May 17th purchase) = $96. Total COGS = $40 + $96 = $136.
Answer:
- Gain = $271,310
- Net reduction in retained earnings = $105,690
Explanation:
Gain = (Ivanhoe market price - Purchase price) * Number of shares issued as property dividend
Purchase price = 130,000 / 16,000
= $8.13
Number of shares issued as property dividend = 130,000 shares of Concord / 10
= 13,000 Ivanhoe shares
Gain = (29 - 8.13) * 13,000
= $271,310
Net reduction in retained earnings:
= Dividends payable - Gain
= (13,000 * 29) - 271,310
= $105,690
Answer:
13 years
Explanation:
Note that, if we add the annual interest rate of 7.9% to $8000 [(0.079*8000)+8000] we get a total value of $8632. We perform random division of the 8632 with 11 12, 13 years we note that at 13 years the total annual payment is lowest.
Such that 8632/13 years= $664 lower than paying $750.
