Answer:
The cost per unit for product B is<em> $ 15 per unit</em>
Explanation:
Only Manufacturing Costs are used in Product Costing. Thus to find the Cost Per Unit of Product B, we Prepare a Manufacturing Cost Summary for Product B.
<u>Step 1 Prepare a Manufacturing Cost Summary for Product B</u>
Direct materials $ 15,000
Direct labor $24,000
Overhead costs($24,000/$36,000) × $54,000 $36,000
Total Cost for Product B $75,000
<u>Step 2 Calculate the Cost Per Unit for Product B</u>
Cost Per Unit = Total Cost / Number of Units Produced
= $75,000 / 5,000 units
= $ 15 per unit
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Answer:
Value of closing inventory = $25771.04
Explanation:
To calculate the value of ending inventory under a periodic average cost method, we will calculate the average price per unit of inventory at the end of the month. To calculate the average price per unit, we simply divide the total cost of the inventory by the total number of units for the month.
Average cost per unit = Total cost of all units for the month / Total units available for the month
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<u>Total cost of all units:</u>
Beginning inventory (485 * 66) 32010
Purchase 1 (725 * 69) 50025
Purchase 2 (364 * 71) <u> 25844</u>
Total 107879
<u>Total Units</u>
Beginning Inventory 485
Purchase 1 725
Purchase 2 <u>364</u>
Total 1574
Average cost per unit = 107879 / 1574
Average cost per unit = $68.54
Units of closing inventory = 1574 - 1198 = 376 units
Value of closing inventory = 376 * 68.54
Value of closing inventory = $25771.04
Answer:
That would depend on the job that was done
Minimum wage would suffice depending on what state you're in
Or you could just look out for a friend and pay a fair price plus maybe something extra
Explanation:
Answer:
C) 0.9.
Explanation:
The calculation of the price elasticity of demand is shown below:
Price elasticity of demand is
= (Change in quantity demanded ÷ average of quantity demanded) ÷ (Change in price ÷ average of price)
where,
q1 = 11
q2 = 9
p1 = $100
p2 = $125
So,
= {(9 - 11) ÷ (9 + 11) ÷ 2} ÷ {($125 - $100) ÷ ($125 + $100) ÷ 2 }
= {-2 ÷ 10} ÷ {25 ÷ 112.5 }
= -0.9
= 0.9
Answer:
7.84%
Explanation:
Given:
Bond's par value (FV) = $1,000
Maturity (nper) = 25 × 2 = 50 periods (since it's semi-annual)
YTM (rate) = 0.0925÷2 = 0.04625 semi annually
Price of bond (PV) = $875
Calculate coupon payment (pmt) using spreadsheet function =pmt(rate,nper,-PV,FV)
PV is negative as it's a cash outflow.
So semi- annual coupon payment is $39.20
Annual coupon payment = 39.2×2 = $78.40
Nominal Coupon rate = Annual coupon payment ÷ Par value
= 78.4 ÷ 1000
= 0.0784 or 7.84%