Here we have not been given the answer choices. However, we can see that these choices are: 2/10 net 30, 2/5 net 30, 2/5 net 20, 1/10 net 45, 1/5 net 15
Here we are to select the best one if you want to forgo the discount. Since you want the discount to be forgone, we will select the plans that offer the least discount which are options 4 and 5 1/10 net 45 and 1/5 net 15.
Net out of these two, the 1/10 net 45 gives you discount of 1% for 10 days with total payable in 45 days and the other one gives you a 1% discount in 5 days. So we would like to select the one with most number of days without discount and this would be 1/10 net 45 and would give you a total of 45 days to pay the credit as against only 15 days in other option.
Hence the option which best suites is 1/10 net 45.
Answer:
Bad debt expense for 2022 would be $2,950.
Explanation:
Bad debt expense for 2022 can be calculated as follows:
Bad debt expense for 2022 = Allowance for uncollectible accounts of at December 31, 2022 - (Balances in Allowance for Uncollectible Accounts on December 31, 2021 - Accounts receivable written off) = $4,300 - ($2,000 - $650) = $2,950
Therefore, Bad debt expense for 2022 would be $2,950.
They wanted to ensure that the bill of rights was included in the constitution.
Answer:
$214,500
Explanation:
For the computation of the amount of contribution margin first we need to follow some steps which are shown below:
No of units sold = Total sales ÷ selling price per unit
= $374,400 ÷ $24
= $156,00
Variable cost = No of units sold × Variable cost per unit
Variable cost = $15,600 × $13
=$202,800
Contribution margin = Sales - Variable cost
= $374,400 - $202,800
= $171,600
CM ratio = Contribution margin ÷ Sales
= $171,600 ÷ $374,400
= 0.46
Contribution margin = CM ratio × Sales Contribution margin
= 0.46 × (1.25 × $374,400)
= $214,500
Answer:
Price at issuance is $1,000 for both bonds.
Price of the 5 year bond after the market rate increased to 7.4% is:
PV of face value = $1,000 / (1 + 3.7%)⁸ = $747.77
PV of coupon payments = $27.50 x 6.81694 (PV annuity factor, 3.7%, 8 periods) = $187.47
Market price = $935.24
this bond's price decreased by 64.76/1,000 = 0.06476 = 6.48%
Price of the 10 year bond after the market rate increased to 7.4% is:
PV of face value = $1,000 / (1 + 3.7%)¹⁸ = $519.97
PV of coupon payments = $27.50 x 12.97365 (PV annuity factor, 3.7%, 18 periods) = $356.78
Market price = $876.75
this bond's price decreased by 123.25/1,000 = 0.12325 = 12.33%
