Answer:
The answer is:
- 2022 most accurate inventory
- 2021 least accurate inventory
Explanation:
Garret Market uses a periodic inventory system (updates are made on a periodic basis) and in order to carry out this process correctly, the inventory should remain closed. Only in 2022 was the inventory closed, so it should be the most accurate. In 2021 the store remained fully opened and inventory was modified daily, so it should be the least accurate.
Answer and Explanation:
a. The computation of depreciation for each of the first two years by the straight-line method is shown below:-
Depreciation
= (Assets cost - Salvage value) ÷ Useful life
= ($171,000 - 0) ÷ 25
= $6,840
For First year = $6,840
For Second year = $6,840
It would be the same for the remaining useful life
b. The computation of depreciation for each of the first two years by the double-declining-balance method is shown below:-
First we have to determine the depreciation rate which is shown below:
= One ÷ useful life
= 1 ÷ 25
= 4%
Now the rate is double So, 8%
In year 1, the original cost is $171,000, so the depreciation is $13,680 after applying the 8% depreciation rate
And, in year 2, the ($171,000 - $13,680) × 8% = $12,585.60
The new price level after the increase in the money supply is 3.3. Therefore, the percentage increase in the money supply is 10%. The percentage change in the price level is 10%. Percentage change in the money supply is the same as the percentage change in the price level.
Answer: $1639.3
Explanation:
From the question, we are informed that Bank A quotes a bid rate of $0.300 and an ask rate of $0.305 for the Malaysian ringgit (MYR) and that bank B quotes a bid rate of $0.306 and an ask rate of $0.310 for the ringgit.
The profit for an investor that has $500,000 available to conduct locational arbitrage goes thus:
Purchasing Malaysian ringgit (MYR) from bank A at the ask rate will be:
= $500,000/$0.305
= 1,639,344.3
Selling the Malaysian ringgit (MYR) at bank B based on the ask rate will be:
= 1,639,344.3 × 0.306
= $501,639.3
The profit for an investor that has $500,000 available to conduct locational arbitrage will be:
= $501,639.3 - $500,000
= $1639.3