Answer:
C) 9.00; 8.92
Explanation:
The arithmetic rate of return is given by:

The geometric rate of return is given by:
![R_{G} = (\sqrt[4]{(1.11*1.03*1.08*1.14)} -1) *100 \%\\R_{G} = (1.0892-1) *100 \%\\R_{G} = 8.92](https://tex.z-dn.net/?f=R_%7BG%7D%20%3D%20%20%28%5Csqrt%5B4%5D%7B%281.11%2A1.03%2A1.08%2A1.14%29%7D%20-1%29%20%2A100%20%5C%25%5C%5CR_%7BG%7D%20%3D%20%20%281.0892-1%29%20%2A100%20%5C%25%5C%5CR_%7BG%7D%20%3D%20%208.92)
Therefore, the arithmetic rate of return is 9.00 percent and the geometric rate of return is 8.92 percent
The answer is C) 9.00; 8.92.
Answer:
26762.74
Explanation:
Prior service cost amortization for 2020 can be calculated by first calculating the average time until the employee's retirement. After calculating the average time until retirement we will divide the service cost at that time
Workings
average time until retirment = 1880/330
average time until retirment = 5.69 years
prior service cost amortization for 2020 = $152,280/5.69
prior service cost amortization for 2020 = $26762.74
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Answer:
45.62 days
Explanation:
For computing the average number of days receivables, first, we have to calculate the account receivable ratio. The formula is shown below:
Account receivable ratio = Net credit sales ÷ Average accounts receivable
where,
Average account receivable = (Beginning account receivable balance + ending account receivable balance) ÷ 2
Now put these values to the above formula
So, the answer would be equal to
= $480,000 ÷ ($40,000 + $80,000 ÷ 2)
= $480,000 ÷ $60,000
= 8 times
Now, the average level of receivables equals to
= Total number of days in a year ÷ Account receivable ratio
= 365 days ÷ 8
= 45.62 days