Answer:
$2275
Explanation:
Given: Detail of inventory purchase-
June 1 195 units at $1170
June 10 260 units at $1820
June 15 260 units at $2080
June 28 195 units at $1755
Total purchase= $6825.
Ending Inventory on June 30 are 260 units
Now, computing amount allocated to ending inventory for June by using FIFO inventory method.
First allocating inventory June 28 purchase as it is a latest entry in the books and we are using FIFO method.
∴ Inventory allocated on June 28= 195 units at the total cost of 
Next, allocating remaining inventory from June 15 purchase.
⇒ Remaining units= 
∴ Remaining units to be allocated is 65 units
Cost of each unit from the purchase of June 15.
Cost of each unit= 
∴ Cost of each unit for allocating remaining units= 
Hence, Cost of allocating remianing 65 units= 
Total amount allocated to ending inventory= 
∴ Total amount allocated to ending inventory= $2275
Hence, the amount allocated to ending inventory for June is $2275.
Answer:
Number of units which company plan to produce in February is 352000
Explanation:
We have given expected sales in January, February and march is 440000, 390000 and 380000 units respectively
And desired needing finished goods in inventory in January, February and march is 39000, 38000 and 40000 units respectively
We have to find the how many units company plans to producing for month February
Number of units which company plan to produce in February = 390000 - 38000 = 352000
Answer:
Option (c) is correct.
Explanation:
Given that,
Sales = $ 2,000.00
Costs = 1,400.00
Depreciation = 250.00
EBIT = $ 350.00
Interest expense = 70.00
EBT = $280.00
Taxes (25%) = 112.00
Net income = $168.00
Net operating profit after taxes (NOPAT):
= EBIT × (1 - tax rate)
= $350 × (1 - 25%)
= $350 × 0.75
= $262.50
Therefore, the net operating profit after taxes (NOPAT) is $262.5.
Using the high-low method, separate each mixed expense into variable and fixed elements. State the cost formula for each mixed expense. (Omit the "£" sign in your response.)
<span>Shipping Expense: </span>
<span>(86,200 - 45,900) / (5,100 - 2,000) = £13 variable cost per unit </span>
<span>86,200 - (13 x 5,100) = £19,900 fixed cost </span>
<span>£ Y = £19,900 + £13 X </span>
<span>Salaries and Commissions </span>
<span>(238,400 - 114,400) / (5,100 - 2,000) = £40 variable cost per unit </span>
<span>238,400 - (40 x 5,100) = £34,400 fixed cost </span>
<span>£ Y = £34,400 + £40 X </span>
<span>3. </span>
<span>Redo the company’s income statement at the 5,100-unit level of activity using the contribution format. (Input all amounts as positive values except losses which should be indicated by a minus sign. Omit the "£" sign in your response.) </span>
<span>Frankel Ltd. </span>
<span>Income Statement </span>
<span>For the Month Ended June 30 </span>
<span>Sales revenue 912900 </span>
<span>Variable expenses: </span>
<span>Cost of goods sold 346800 </span>
<span>Shipping expenses 5,100 x 13 = 66,300 </span>
<span>Commissions 5,100 x 40 = 204,000 </span>
<span>Contribution margin 295,800 </span>
<span>Fixed expenses: </span>
<span>Fixed shipping 19,900 </span>
<span>Insurance expenses 9000 </span>
<span>Depreciation expenses 42700 </span>
<span>Sales salaries 34,400 </span>
<span>Advertising expenses 69200 </span>
<span>Net operating Income 120600</span>
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