Blossom Company, which uses the retail LIFO method to determine
inventory cost, has provided the following information for
2020:
Cost |
Retail |
|||
Inventory, 1/1/20 |
$ 292000 |
$430000 |
||
Net purchases |
1234000 |
1786000 |
||
Net markups |
214000 |
|||
Net markdowns |
100000 |
|||
Net sales |
1690000 |
Assuming that the price index was 105 at December 31, 2020 and 100
at January 1, 2020, what is the cost of Blossom's inventory at
December 31, 2020 under the dollar-value-LIFO retail method? (Hint:
Round intermediate calculation to 2 decimal places, e.g. 0.63 and
final answer to 0 decimal places.)
$609524. |
$408691. |
$414525. |
$480500. |
Cost | Retail | |
Beginning Inventory, 1/1/2020 | 292,000 | 430,000 |
Add: Net Purchases | 1,234,000 | 1,786,000 |
Add: Net markups | 214,000 | |
Less: Net markdowns | (100,000) | |
Goods available for sale (excluding beginning inventory) | 1,234,000 | 1,900,000 |
Goods available for sale (including beginning inventory) | 1,526,000 | 2,330,000 |
Less: Net sales | (1,690,000) | |
Ending inventory at current year retail prices | 640,000 | |
Estimated ending inventory at cost | (428,500) | |
Estimated cost of goods sold | 1,097,500 | |
Base year cost-to-retail percentage (292,000/430,000) | 0.68 | |
Current year cost-to-retail percentage | 0.65 |
.
Ending inventory at Year-end Retail Prices | Inventory Layers at Base year Retail Prices | Inventory Layers Converted to Cost |
640,000 | 430,000 | 292,000 |
210,000 |
136,500 (210,000*0.65) |
|
640,000 | 428,500 |
Cost of Bloosom's inventory at December 31, 2020 = 428,500
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