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Andrew [12]
3 years ago
5

Effie Company uses a periodic inventory system. Details for the inventory account for the month of January, 2021 are as follows:

Units Per unit price Total Beg. Balance, 1/1/21 200 $5.00 $1,000 Purchase, 1/15/21 100 5.30 530 Purchase, 1/28/21 100 5.50 550 An end of the month (1/31/21) inventory showed that 160 units were on hand. If the company uses FIFO, what is the value of the ending inventory? Group of answer choices $868 $848 $800 $832
Business
1 answer:
Lynna [10]3 years ago
6 0

Answer:

Ending inventory : $868

Explanation:

FIFO (First-In-First-Out) is a method of inventory valuation where the inventory that is received first is sold first. In other words, the earliest inventory is used first. This is common for perishable inventory such as fruits and vegetables which if not used fast, will be wasted.

01/01/21 : Beginning Inventory : 200 units x $5 = $1000

01/15/21 : Purchases : 100 units x $5.3 = $530

01/28/21 : Purchases : 100 units x $5.5 = $550

Total units = 200 + 100 + 100 = 400 units

Units sold = Total inventory available for sale - ending inventory

= 400 - 160 = 240 units.

COGS:

Beginning Inventory : 200 units x $5 = $1000

Purchases : 40 units x $5.3 = $212

Cost of goods sold : $1000 + $212 = $1212

Ending inventory:

Purchases : (100 - 40) units x $5.3 = $318

Purchases : 100 units x $5.5 = $550

Ending inventory : $318 + $550 = $868

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Read 2 more answers
Louis owns a stock that has an average geometric return of10.50 percent and an average arithmetic return of 11.00 percent over t
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Answer:

Average annual rate of return should Louis expect to earn over the next four years is 10.7%

Explanation:

The formula we are going o use is:

Expected\ Return=\{(\frac{R-1}{N-1})*i_{g}\}+\{(\frac{N-R}{N-1})*i_{a}\}

Where:

R is the number of years over which Louis expect to earn.

N is the number of years of average arithmetic return.

i_{g} is the average geometric return=10.50%=0.105.

i_{a} is the average arithmetic return =11%=0.11.

Solution:

Expected\ Return=\{(\frac{R-1}{N-1})*i_{g}\}+\{(\frac{N-R}{N-1})*i_{a}\}\\Expected\ Return=\{(\frac{4-1}{6-1})*0.105\}+\{(\frac{6-4}{6-1})*0.11\}\\Expected\ Return=0.107

Average annual rate of return should Louis expect to earn over the next four years is 10.7%

4 0
3 years ago
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