Answer:
B
Explanation:
The question asks to calculate how much will be disbursed by the company in February.
Firstly , we know that the company disburses 75% in the month of purchase and 25% during the month after purchase.
Now, 75% of $130,000 would be disbursed as February’s own payment:
Mathematically 75/100 * 130,000 = 97,500
Also, we should not forget that the company disburses 25% of previous month during the current. That is 25/100 * 100,000 = 25,000
Total amount disbursed is thus 25,000 + 97,500 = $122,500
Answer:
$3,355
Explanation:
Accounts receivables = $ 352,000
Debit Allowance for uncollectible accounts = 630
Net Sales = $797,000
The company estimates that 0.5% of net credit sales are uncollectible
Estimates of uncollectible receivables
= 0.5% × $797,000
=$3985
This is the total amount to be recognized at the end of the year as Bad Debts Expense. Since a debit of $630 has been recognized already, additional debit required
= 3985 - 630
= $3,355
The amount to be debited to Bad Debts Expense when the year-end adjusting entry is prepared is $3,355.
Hello, yes it's actually common for people to give up their home to avoid further payment only if their lender agrees and allows that to happen. But of course, the remaining balance (the difference of the house value and what's left of the mortgage) must be paid. Walking away from an underwater mortgage can seriously affect that person's financial future and by extent his/her relationship with the community. His/Her credit score will go down with this, it may be difficult for him/her to qualify for another mortgage in the future. Another reason is that - in most states, it is completely legal for lenders to go after the difference (deficiency) because technically they own that and have rights to it.
Answer:
a. 4.89%
b. 5.23%
Explanation:
We use the rate formula which is shown in the attached spreadsheet
Given that,
Present value = $2,000 × 108.96% = $2,179.20
Future value or Face value = $2,000
PMT = $2,000 × 5.7% ÷ 2 = $57
NPER = 16 years × 2 = 32 years
The formula is shown below:
= Rate(NPER;PMT;-PV;FV;type)
The present value come in negative
So, after solving this,
a. The yield to maturity of the bond is 4.89%
b. The current yield would be
= 57 × 2 ÷ $2,179.20
= 5.23%
