Required 1:
Answer:
No of Units |
Specific identification |
Average cost |
FIFO |
LIFO |
|
Cost of goods sold |
18 |
2,985 |
2,970 |
2,915 |
3,024 |
Ending Inventory |
11 |
1,800 |
1,815 |
1,870 |
1,761 |
Calculation:
(a) Specific identification, with seven $160 units and four $170 units still on hand at the end
Cost of Goods Sold Calculation:
Date |
Inventory Layer |
Units sold |
Cost |
Cost of goods sold |
|||
Oct-01 |
Beginning inventory |
3 units |
x |
$160 |
= |
$480 |
|
15 |
Purchase |
5 units |
x |
$161 |
= |
$805 |
|
26 |
Purchase |
10 units |
x |
$170 |
= |
$1,700 |
|
18 units |
$2,985 |
Calculation of ending inventory :
Date |
Inventory Layer |
Units on hand |
Cost |
Ending inventory | ||||
Oct-01 |
Beginning inventory |
7 units |
x |
$160 |
= |
$1,120 |
||
15 |
Purchase |
0 units |
x |
$161 |
= |
$0 |
||
26 |
Purchase |
4 units |
x |
$170 |
= |
$680 |
||
11 units |
$1,800 |
(b) Average Cost
Cost of goods available |
/ |
Number of units available |
= |
Average cost per unit |
$4,785 |
/ |
29 |
= |
$165.00 |
So using the above average cost, we need to calculate the cost of goods sold and ending inventory.
Cost of goods sold:
Average cost per unit |
x |
Units sold |
= |
Cost of goods sold |
$165.00 |
x |
18 |
= |
$2,970 |
Ending inventory:
Average cost per unit |
x |
Units in ending inventory |
= |
Ending inventory |
$165.00 |
x |
11 |
= |
$1,815 |
(c) FIFO
Here the first costs into inventory are the first costs assigned to cost of goods sold. Under FIFO, the cost of ending inventory is always based on the latest costs incurred.
Cost of Units sold:
Date |
Inventory Layer |
Units sold |
Cost |
Cost of goods sold |
|||
Oct-01 |
Beginning inventory |
10 units |
x |
$160 |
= |
$1,600 |
|
15 |
Purchase |
5 units |
x |
$161 |
= |
$805 |
|
26 |
Purchase |
3 units |
x |
$170 |
= |
$510 |
|
18 units |
$2,915 |
Calculation of ending Inventory:
Date |
Inventory Layer |
Units in hand |
Cost |
Ending Inventory cost |
|||
Oct-01 |
Beginning inventory |
0 units |
x |
$160 |
= |
$0 |
|
15 |
Purchase |
0 units |
x |
$161 |
= |
$0 |
|
26 |
Purchase |
11 units |
x |
$170 |
= |
$1,870 |
|
11units |
$1,870 |
(d) LIFO
Under LIFO, the last costs into inventory go immediately to cost of goods sold. Under LIFO, the cost of ending inventory is always based on the oldest costs.
beginning inventory plus the early purchases of the period.
Cost of Units sold:
Date |
Inventory Layer |
Units sold |
Cost |
Cost of goods sold |
||
Oct-01 |
Beginning inventory |
0 unit |
x |
$160 |
= |
$0 |
15 |
Purchase |
4 units |
x |
$161 |
= |
$644 |
26 |
Purchase |
14 units |
x |
$170 |
= |
$2,380 |
18 units |
$3,024 |
Calculation of ending Inventory:
Date |
Inventory Layer |
Units in hand |
Cost |
Ending inventory | ||
Oct-01 |
Beginning inventory |
10 units |
x |
$160 |
= |
$1,600 |
15 |
Purchase |
1 unit |
x |
$161 |
= |
$161 |
26 |
Purchase |
0 unit |
x |
$170 |
= |
$0 |
11 units |
$1,761 |
Required 2:
Answer:
a. Which method produce the highest cost of goods sold :LIFO
b. Which method produce the lowest cost of goods sold : FIFO
c. The difference in cost of goods sold under the two methods identified above was caused by the increase in inventory unit cost.
Explanation:
From the above calculation we can infer that LIFO produce highest Cost of goods sold(COGS) and FIFO produce lowest COGS. LIFO uses the cost of the last purchased inventory to determine cost of goods sold. Inflation tells the most recently purchased inventory is the most costly inventory. So, LIFO and increasing prices produce the highest COGS and FIFO produces the lowest COGS.
are on hand. A Data Table of goods sold of units sold ar cost, then (c)...
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