Answer:
The expected rate of return on this stock is 10.31%
Explanation:
The constangt growth model of the DDM approach is used to calculate the price of a share based on the edxpected future dividends from a stock that are growing at a constant rate. The formula for price using constant growth model is,
P0 = D0 * (1+g) / (r - g)
Plugging in the values,
65 = 1.7 * (1+0.075) / (r - 0.075)
65 * (r - 0.075) = 1.8275
65r - 4.875 = 1.8275
65r = 1.8275 + 4.875
r= 6.7025 / 65
r = 10.31% or 0.1031
It is letter C because 120x25=3000+500=3,500
Answer:
The correct answer is letter "B": Raw materials, work-in-process, finished goods, cost of goods sold.
Explanation:
The flow of costs reflects the way or route in which costs travel from a department to others inside a business cycle. This usually applies to manufacture companies where it is needed to appraise the<em> raw materials, work in process, finished goods supply, </em>and <em>cost of goods sold</em>. The flow of costs can be used in other processes where costs are inherently attached like labor.
Answer:
Inventory cycle = <u>Inventory </u> x 365 days
Cost of goods sold
Inventory cycle = <u>$75,000</u> x 365 days
$360,000
= 76.04 days
Receivable days = <u>Accounts receivable</u> x 365 days
Sales
= <u>$160,000</u> x 365 days
$600,000
= 97.33 days
Payable days = <u>Accounts payable</u> x 365 days
Cost of sales
= <u>$25,000 </u> x 365 days
$360,000
= 25.35 days
Cash conversion cycle
= Inventory cycle + Receivable days - Payable days
= 76.04 days + 97.33 days - 25.35 days
= 148.0 days
Explanation:
Cash conversion cycle is calculated as raw inventory cycle plus receivable days minus payable days. Inventory cycle is the ratio of inventory to cost of goods sold multiplied by number of days in a year. Receivable days refer to the ratio of accounts receivable to sales multiplied by number of days in a year. Payable day is the ratio of accounts payable to cost of goods sold multiplied by number of days in a year.
Monthly payment = $1774.71
Effective annual rate = 7.02%
The equation for a loan payment is
P = r(PV)/(1-(1+r)^(-n))
where
P = Payment per period
PV = Present value
r = interest rate per period
n = number of periods
Since the 6.8% interest rate is APR, we need to divide by 12 to get the interest per month. So in the above equation r = 0.068/12 = 0.005666667, the number of periods is 48 and the Present Value is 74400. Let's plug in the numbers and calculate.
P = r(PV)/(1-(1+r)^(-n))
P = 0.00566666666666667(74400)/(1-(1+0.00566666666666667)^(-48))
P = 421.6/(1-(1.00566666666666667)^(-48))
P = 421.6/(1-0.762439412691304)
P = 421.6/0.237560587308696
P = 1774.70516
So the month payment rounded to 2 decimal places is $1774.71
The effective interest rate is
ER = (1 + r/12)^12 - 1
Let's plug in the numbers and calculate.
ER = (1 + 0.068/12)^12 - 1
ER = (1 + 0.00566666666666667)^12 - 1
ER = (1.00566666666666667)^12 - 1
ER = 1.07015988024972 - 1
ER = 0.07015988024972 = 7.015988024972%
So after rounding, the effective interest rate is 7.02%
