Answer:
The savings rate is higher in Aire than in Carttar and it is higher in cartar than in Bolivia.
Explanation:
To calculate savings rate:
[(Total income - consumption)/total income] x 100
Where total income = consumption + savings.
The savings rates are as follows
Aires: [(16000 -12,000)/16000] x 100
= 400/16
= 25%
Bovina: [(27000 - 24000)/27000] x 100
= 300/27
= 11.11%
Cartar: [(60000 - 50000)/60000] x 100
= 100/6
= 16.67%
a) What is the economic production quantity?
enter your response here units (round your response to two decimal places).
The economic production quantity (EPQ) is a formula used to determine the optimal production quantity that minimizes both holding and ordering costs. The economic production quantity for Race One Motors is 2043.08 units.
In the case of Race One Motors, we need to find the ideal production quantity that will help the company maintain its inventory while keeping its costs at a minimum.
Using the given information, we can calculate the EPQ as follows:
EPQ = sqrt[(2AO) / H]
Where,
A = annual usage rate of subcomponents
O = ordering cost per order
H = holding cost per item per year.
Plugging the values, we get:
EPQ = sqrt[(2 x 31250 x 200) / 6]
EPQ = sqrt[(12500000) / 6]
EPQ = 2043.08
Therefore, the economic production quantity for Race One Motors is 2043.08 units. This means that if the company produces this amount of subcomponents, it will be able to minimize its holding and ordering costs.
It is important for Race One Motors to determine the EPQ because it helps the company to optimize its production and inventory management. By producing the optimal quantity, the company can reduce its holding costs, which include storage, insurance, and handling costs. At the same time, by minimizing the number of orders placed, the company can also reduce its ordering costs, which include administrative and transportation expenses.
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Answer:
The overhead for the year will be $245,000
Applied overheads in the year are $161,894 and Underapplied overheads are $83,106 total charged to cost of goods sold will be $245,000
Explanation:
Predetermined overhead rate = total estimated overhead / estimated direct labor-hours
Predetermined overhead rate = 244,200 / 9,200
Predetermined overhead rate = 26.54 per labor hour
Overhead for the year = Predetermined overhead rate X Actual Direct Labor hours
Overhead for the year = 26.54 x 6100
Overhead for the year = 161,894.00
Underapplied overheads = 245,000 - 161,894 = 83,106.00
The overhead for the year is $162,317.
To calculate the overhead for the year, we need to use the predetermined overhead rate based on direct labor-hours. The predetermined overhead rate is calculated by dividing the total estimated overhead by the estimated direct labor-hours. In this case, the predetermined overhead rate is $244,200 / 9,200 labor-hours, which is $26.57 per labor-hour.
To find the overhead for the year, we multiply the actual direct labor-hours by the predetermined overhead rate. In this case, the actual direct labor-hours are 6,100. So the overhead for the year is 6,100 labor-hours * $26.57 per labor-hour, which equals $162,317.
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Answer:
FDI
Explanation:
Foreign direct investment (FDI) is an investment from a party in one country into a business or corporation in another country with the intention of establishing a lasting interest. Lasting interest differentiates FDI from foreign portfolio investments, where investors passively hold securities from a foreign country. A foreign direct investment can be made by obtaining a lasting interest or by expanding one’s business into a foreign country.
*The capital structure is 40% debt and 60% equity
*The before-tax cost of debt (which includes flotation costs) is 20% and the firm is in the 40% tax bracket
*The firm’s beta is 1.7
*The risk-free rate is 7% and the market risk premium is 6%
Answer:
Option (B) is correct.
Explanation:
Cost of Equity (Ke) = Rf + Beta ( Rp)
where,
Rf = risk free rate
Rp = Market risk premium
Hence,
Beta systematic risk:
= 7% + 1.7 (6%)
= 7% + 10.2%
= 17.2%
Post Tax cost of debt:
= Kd ( 1 - T)
where,
Kd = cost of debt
T = tax rate
= 20% * (1-0.4)
= 12%
WACC = [ (Ke × We) + (Wd × Kd(1-T)) ]
where,
We = weight of equity
Wd = weight of debt
= [(17.2% × 0.6) + (0.4 × 20% × (1 - 0.4))]
= 10.32% + 4.80%
= 15.12%
Answer:
The highest acceptable manufacturing cost for which Sid's would be willing to produce the cover is $19.60
Explanation:
The computation of the highest acceptable manufacturing cost is shown below:
We know that the market priced at $24.50 and the operating profit is 25% of the cost, we assume the cost is 100 and the selling price equals to
= Cost + operating profit
= 100 + 25% × cost price
= 125
The market price is given for selling price but we have to compute for the cost price
So, the calculation would be
= $24.50 × 100 ÷ 125
= $19.60
The maximum manufacturing cost per unit for Sid's Skins to achieve a 25% profit margin is $19.60.
The question is asking for the maximum manufacturing cost Sid's Skins would be willing to incur per unit produced in order to achieve a 25 percent operating profit. To solve this, the formula cost = price / (1 + profit margin) is used, where the price is $24.50 and the desired profit margin is 0.25 or 25%.
By substituting these values into the formula, the calculation is as follows: cost = 24.50 / (1 + 0.25) = 24.50 / 1.25 = $19.60.
So, the maximum manufacturing cost per unit that Sid's Skins would be willing to endure in order to achieve their desired profit margin of 25 percent is $19.60.
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