A comparison of the subsidiary accounts to the schedules of accounts payable will help the accountant to <u>A. prove the accounts payable accounts at the end of a period.</u>
<h3>What is a Subsidiary Account?</h3>
A subsidiary account tracks the information of certain transactions in detail. Some of the most important subsidiary accounts include accounts receivable and accounts payable.
Thus, by comparing the subsidiary accounts to the schedules of accounts payable, an accountant proves the existence and completeness of the accounts payable balance at the end of a period.
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A. 4.8%
B. 1.04%
C. 13.6%
D. 11.5%
A. 9%
B. 3.53%
C. 5.3%
D. 11.1%
Answer:
$61,500.
Explanation:
Given that,
Beginning cash balance on September 1 = $7,500
Cash receipts from credit sales made in August:
= $150,000 × 70%
= $105,000
Cash receipts from credit sales made in September:
= ($150,000 × 1.20) × 30%
= $54,000
Cash disbursements from purchases made in August:
= $100,000 × 75%
= $75,000
Cash disbursements from purchases made in September:
= $120,000 × 25%
= $30,000
Ending cash balance September 30:
= Beginning cash balance + Cash receipts from credit sales made in August + Cash receipts from credit sales made in September - Cash disbursements from purchases made in August - Cash disbursements from purchases made in September
= $7,500 + $105,000 + $54,000 - $75,000 - $30,000
= $61,500.
Answer:
<u>X= $15,692.9393</u>
Explanation:
Giving the following information:
Number of years= 30
Final value= 1,000,000
First, deposit $10000 for ten years (last deposit at t=10).
After ten years, you deposit X for 20 years until t=30.
i= 6%
First, we need to calculate the final value in t=10. We are going to use the following formula:
FV= {A*[(1+i)^t-1]}/i
FV= {10000*[(1.06^10)-1]}/0.06= $131807.9494
We can calculate the amount of money to input every year. We need to isolate A:
A= (FV*i)/[(1+i)^n-1]
First, we need to calculate the final value of the $131807.9494
FV= PV*[(1+i)^n]
FV= 131807.9494*1.06)^20= 422725.95
We need (1000000-4227725.95) $577274.05 to reache $1000000
A= (FV*i)/[(1+i)^n-1]
A= (577274.05*0.06)/[(1.06^20)-1]= 15692.9393
<u>X= $15,692.9393</u>
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