Answer:
The answer is: Assigning accounts receivables as collateral for a bank is not a asset transfer.
Explanation:
Even as the bank offers Sun Inc. with a factoring limit, the accounts receivables are still in the firm's accounting book. The firm has the obligations to go after their debtors for collections. The account receivables are transferred to creditors when a company becomes defaulted or bankrupted.
Answer:
4%
Explanation:
Interest included in $918000 is for six months from 10/1/18 to 4/1/12.
Interest for first three month period from 10/1/18 to 31/12/18 = $9000.
This implies that :
Interest from 1/1/19 to 4/1/19 = $9000.
Principal amount excluding interest due:
= Baker's obligation amount - Accrued interest - Accrued interest
= $918,000 - $9,000 - $9,000
= $900,000
Interest rate:
= [($9,000 × 12/3) ÷ 900000] × 100
= 4%
Answer:
The journal entries are shown below:
Explanation:
According to the scenario, the journal entries for the given data are as follows:
(1). Jun.30 Bad Debt expense A/c Dr $12,800
To Allowance for Doubtful A/c $12,800
(Being the bad debt expense is recorded)
(2). July Allowance for Doubtful A/c Dr $6,400
To Accounts Receivable A/c $6,400
(Being the customer balance written off is recorded)
Answer:
d. All of the above are true
Explanation:
According to my research on the GASB's definition of the financial reporting entity, I can say that based on the information provided by the GASB website, all of the above statements provided are true. They can consists of many components such as joint ventures or jointly governed organizations, governments can be general purpose governments or special-purpose governments, and Blending is used.
I hope this answered your question. If you have any more questions feel free to ask away at Brainly.
Answer: $112.08
Explanation:
Given that,
Life insurance policy = $240,000
Cost = $210
Amount to be paid by company to old lady if she survives (A):
= $240,000 - $210
= $239,790
Probability that she survives (P1) = 0.999592
Probability that she doesn't survives (P2) = 1 - 0.999592
= 0.000408
Expected value of this policy for the insurance company:
= (P1 × cost of policy) - (P2 × A)
= 0.999592 × $210 - 0.000408 × $239,790
= $209.91432 - $97.83432
= $112.08