Answer: Prior period adjustment resulting from the correction of an error.
Explanation:
The Cash basis method is not acceptable under both IFRS and U.S. GAAP accounting principles and these are the principles followed by the majority of the world so Lore Co. was using the cash basis in violation of both conventions which means that their accounting records before the change are considered wrong and full of errors.
In changing to the acceptable principles, they are correcting that error and need to adjust prior periods for that error as well.
Answer:
Dollar voting is an analogy that has been used to refer to the impact of consumer choice on producers' actions through the flow of consumer payments to producers for their goods and services.
Answer and Explanation:
1. The preferred stock is non-cumulative, and in previous years, the company has not skipped any dividends.
Dividend paid to preferred shareholders = Shares × Par value preferred stock × Shares percentage
= 3300 × $103 × 7%
= $23,793
Dividend paid to common shareholders = Cash dividend - Dividend paid to preferred shareholders
= $123,500 - $23,793
= $99,707
2. The preferred stock is non-cumulative, and in both of the two previous years, the company did not pay a dividend.
Dividend paid to preferred shareholders = Shares × Par value preferred stock × Shares percentage
= 3300 × $103 × 7%
= $23,793
Dividend paid to common shareholders = Cash dividend - Dividend paid to preferred shareholders
= $123,500 - $23,793
= $99,707
3. The preferred stock is cumulative, and in both of the two previous years the company did not pay a dividend.
Dividend paid to preferred shareholders = Shares × Par value preferred stock × Shares percentage × Number of years
= 3,300 × $103 × 7% × 3
= $71,379
Dividend paid to common shareholders = Cash dividend - Dividend paid to preferred shareholders
= $123,500 - $71,379
= $52,121
Answer:
The answers are A,B,C on EDGE2021
Explanation:
Please mark me brainliest
Answer:
$8750.87
Explanation:
This is compound interest problem. The formula used to solve this would be:
Where
F is the future value (what we want, after 3 years)
P is the initial value (given 6900)
r is the rate of interest per period
here, 8% per year, so 8/4 = 2% per period (since compounded per quarter)
t is the time (3 years and compounding per year so times of compounding is 3*4 = 12), so t = 12
Substituting, we get our answer:
<u>There will be about $8750.87 at the account at the end of 3 years!</u>
