Answer:
The 50.30 days are required to take its credit customers to pay for their purchases.
Explanation:
For computing the average collection period, we have to use the formula of the average collection period.
Average collection period = Average accounts receivable ÷ Credit sales × total number of days in a year
= $107,900 ÷ $783,000 × 365
= 0.13780 × 365
= 50.30 days
We assume 365 days in a year
The cost of goods sold is irrelevant. Thus, it is not considered in the computation part.
Hence, 50.30 days are required to take its credit customers to pay for their purchases.
Answer:
The entry to record bad debt expense:
Debit Bad debts expense $24,446
Credit Allowance for Doubtful Accounts $24,446
Explanation:
1. At December 31, 2020,
Bad debt are estimated: 11% x $204,600 = $22,506
Before adjusting, Allowance for Doubtful Accounts had a debit balance of $1,940. So Bad debt expense will be: $1,940 + $22,506 = $24,446
The adjustment to record Bad debt expense and Allowance for Doubtful Accounts:
Debit Bad debts expense $24,446
Credit Allowance for Doubtful Accounts $24,446
Answer:
$570,000
Explanation:
Missing question: <em>"On December 31, 2022,50,000 SARs are exercised by executives. What amount of compensation expense should Korsak recognize for the year ended December 31, 2020"</em>
Amount of compensation expense = [(33-20)*120,000*3/4] - [(30-20)*120,000*2/4]
Amount of compensation expense = [13*120,000*3/4] - [10*120,000*2/4]
Amount of compensation expense = 1,170,000 - 600,000
Amount of compensation expense = $570,000
So. the amount of compensation expense that Korsak should recognize for the year ended December 31, 2020 is $570,000.
Answer:
The amount of cash received from the sale is $1,027,500
Explanation:
In this scenario we first have to know the number of bonds issued and then multiply it by the bond price which is given to us in the question.
The bonds have a total face value of 1,000,000 and one bond is issued at 102.75 which means that the face value of a single bond is 100.
Now in order to find the number of bonds issued we will divide the total face value by the face value of a single bond.
1,000,000/100=10,000.
10,000 bonds were issued at $ 102.75 now in order to calculate the total cash received we will multiply the number of bonds with the issue price.
10,000*102.75=1,027,500
Answer:
variable markup % = 60%
Explanation:
total units sold 22,000
total costs associated with selling the 22,000 units:
variable production costs $18 x 22,000 = $396,000
variable S&A costs $13 x 22,000 = $286,000
fixed overhead = $20,500
fixed S&A = $36,700
total costs = $739,200
total cost per unit = $33.60
selling price = $33.60 + $16 = $49.60
markup percentage = [(sales price - unit cost) / unit cost] x 100
the total markup % = [49.60 - 33.60) / 33.60] x 100 = 47.62%
but since we are going to calculate the markup percentage solely based on variable costs, then:
variable cost per unit = $31
selling price = $49.60
the variable markup % = [49.60 - 31) / 31] x 100 = 60%
