Answer:
Explanation:
The cost index can be calculated as follows:
In 2019:
= 260400/248000
= 1.05
In 2020:
= 347300/302000
= 1.15
In 2021:
= 350400/292000
= 1.2
Inventory Layers converted to the base cost
Date [tex]\text{(Inventory at } \ \ \ \ \ \ \ \ \text{(year-end } \\ \\ \text{ year end cost) } \div \ \ \ \text{cost index) } = \ \ \ \ \ \ \ \text{ Inventory layers(base year cost) }[/tex]
12/31/20 201000 ÷ 1 = 201000
12/31/20 260400 ÷ 1.05 = 248000
12/31/20 347300 ÷ 1.15 = 302000
12/31/20 350400 ÷ 1.2 = 292000
Inventory Layers converted to cost Ending Inventory DVL cost
[tex]\text{(Inventory layers } \ \ \text{("year-end } \\ \\ \text{ base year cost) } \times \text{ cost index") } = \ \ \text{ Inventory layers(cost) }[/tex]
Base
201000 × 1 = 201000
201000 × 1 = 201000
Dec 31, 2019
47000 × 1.05 = 49350
ADD 250350
Base
201000 × 1 = 201000
Dec 31, 2019
47000 × 1.05 = 49350
Dec 31, 2020
(302000 - 248000)
= 54000 × 1.15 = 62100
ADD 312450
Base
201000 × 1 = 201000
Dec 31, 2019
47000 × 1.05 = 49350
Dec 31, 2021
(292000 - 248000)
= 44000 × 1.15 = 50600
ADD 300950
