Answer:
Bawl with ABC bonds
The unrealized Gain/Loss reported in OCI of the 2023 Comprehensive Income statement is:
A Loss of $5,000
Explanation:
a) Data and Calculations:
Cost MV Unrealized Profit or (Loss)
December 31, 2021 $100,000 $ 91,000 $9,000 (Loss)
December 31, 2022 100,000 111,000 20,000
December 31, 2023 100,000 106,000 5,000 (Loss)
Available-for-sale Investment
Debit Credit
Dec 31 100,000
Loss 9,000
Dec 31 91,000
Profit 20,000
Dec 31 111,000
Loss 5,000
Dec 31 106,000
The Available-for-sale Investment will show a loss of $5,000 in the Other Comprehensive Income of the 2023 Comprehensive Income Statement based on the yearly adjustments to the account with losses and profits.
Answer:
where are the options for these questions
Answer:
the depreciation expense of the year 2020 is $18,870
Explanation:
The computation of the depreciation expense of the year 2020 is as follows:
= (Truck value - salvage value) ÷ (useful life) × (driven miles)
= ($109,700 - $4,200) ÷ (123,000 miles) × (22,000 miles)
= $18,870
Hence, the depreciation expense of the year 2020 is $18,870
Answer: $320
Explanation:
The Profit as the question shows is the Total Revenue less the total cost.
Total Revenue.
This will be the amount of goods sold multiplied by the price they are sold at.
The monopolist maximises output where Marginal Revenue equals Marginal Cost which from the graph is 4 units.
The price they sell at is the intersection of this quantity with the demand curve which is at $120.
Total Revenue = Units Sold * Price
= 4 * 120
= $480
Total Cost
The total cost will be the average cost per unit multiplied by the number of units sold. The relevant average cost is the cost associated with the maximised out of 4 units which according to the graph is $40.
= Average cost * number of units
= 40 * 4
= $160
Profit = 480 - 160
= $320
Answer:
$14,000 under applied
Explanation:
Given that
Material production = $203,000
Application rate = 150%
The computation of amount of overhead is shown below:-
Overhead = Material production × Application rate
= $203,000 - ($126,000 × 1.5)
= $203,000 - $189,000
= $14,000 under applied
Therefore, for computing the overhead we simply multiply the material production with application rate percentage.
