When bank charged another company's check against our account this would be included on the bank reconciliation as a addition to the balance per books.
A bank reconciliation statement summarizes banking and business activities and reconciles a company's bank accounts and its financial records. A bank reconciliation statement confirms that the payment has been processed and the cash collection has been credited to your bank account.
Withdraw an outstanding check. This will give you a reconciled bank balance. Then, use the cash balance at the end of the business to add up the interest earned and any outstanding bills. Deduct all bank charges, penalties and NSF checks.
Procedures for verifying the accuracy of both company bank statements and cash accounts. - Must be completed at the end of each month. A common cause of differences between the bank's ending balance and the cash book's ending balance.
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Answer:
8.78
Explanation:
The computation of the cash cycle is given below;
We know that
Cash cycle = Inventory conversion period + Receivables conversion period - Payables conversion period.
Here
1. Inventory conversion period = Avg. Inventory ÷ (COGS ÷365)
= (11,000) ÷ (395000 ÷ 365)
= 10.16
2. Receivables conversion period = Avg. Accounts Receivable ÷ (Credit Sales × 365)
= (27000/520000) × 365
= 18.95
3. Payables conversion period = Avg. Accounts Payable ÷ (Purchases × 365)
= (22000 ÷ 395000) × 365
= 20.33
Now the cash cycle is
= 10.16 + 18.95 - 20.33
= 8.78
Answer:
her expected gain is $45,000.
Explanation:
If she wins
She will make = $400,000
Probability of winning = 0.3
Expected income = $400,000 x 0.3 = $120,000
Cost on the cash = $75,000
Expected gain = Expected income - Cost = $120,000 - $75,000 = $45,000
If she loses the case she has to bear the cost incurred to prepare the case. So, the probability on the cost side is 1 but probability on the income side is 0.3 so we calculated the 0.3 probable income which is $120,000 after deducting the cost the lawyer will have expected gain of $45,000 only.
Answer:
the expected return of a portfolio that has invested is 0.0625
Explanation:
The computation of the expected return of a portfolio is shown below;
= (0.32 × (6052 × (-0.01) + 5060 × 0.23 + 8047 × 0.2) + 0.68 × (6052 × 0.21 + 5060 × (-0.06) + 8047 × (-0.06))) ÷ (6052 + 5060 + 8047)
= 0.0625041808027559
= 0.0625
Hence, the expected return of a portfolio that has invested is 0.0625
Therefore the same should be considered and relevant
