Answer:
Cost of goods sold as per average cost method = $92,458.5
Explanation:
As for the information provided as follows:
Opening Inventory 265 units @ $153 each = $40,545
Purchase 465 units @ $173 each = $80,445
Purchase 165 units @ $213 each = $35,145
Total data 895 units = $156,135
Average cost per unit = $156,135/895 = $174.45
In average cost method simple average is performed, whereas in weighted average weights are assigned.
Sale is of 530 units
Cost of goods sold as per average cost method = $174.45 
530 = $92,458.5
Answer:
The cost of equity is 12.49 percent
Explanation:
The price per share of a company whose dividends are expected to grow at a constant rate can be calculated using the constant growth model of the DMM. The DDM bases the price of a stock on the present value of the expected future dividends from the stock. The formula for price today under this model is,
P0 = D1 / r - g
Where,
- D1 is the dividend expected for the next period
- r is the cost of equity
- g is the growth rate in dividends
As we already know the P0 which is price today, the D1 and the growth rate in dividends (g), we can plug in the values of these variables in the formula to calculate the cost of equity (r)
100.81 = 8.76 / (r - 0.038)
100.81 * (r - 0.038) = 8.76
100.81r - 3.83078 = 8.76
100.81r = 8.76 + 3.83078
r = 12.59078 / 100.81
r = 0.12489 or 12.489% rounded off to 12.49%
Answer:
Internet Banks have lower overhead costs.
Explanation:
Online Banks and traditional banks are basically the same with the main difference being that Internet Banks have lower overhead costs. These are costs on the income statement usually including accounting fees, advertising, insurance, interest, legal fees, labor burden, rent, repairs, supplies, taxes, telephone bills, travel expenditures, and utilities. Since Internet Banks do not need many physical locations they save on many of these overhead fees.
Answer:
Total FV= $29,335.25
Explanation:
<u>First, we need to calculate the future value of the initial investment ($2,500) using the following formula:</u>
FV= PV*(1 + i)^n
PV= $2,500
i= 0.0075
n=10*12= 120 months
FV= 2,500*(1.0075^120)
FV= $6,128.39
<u>Now, the future value of the $1,500 annual deposit:</u>
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
We need to determine the effective annual rate:
Effective annual rate= (1.0075^12) - 1= 0.0938
FV= {1,500*[(1.0938^10) - 1]} / 0.0938
FV= $23,206.86
Total FV= $29,335.25
