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Korolek [52]
3 years ago
13

During the process of confirming receivables as of December 31, Year 1, a positive confirmation was returned indicating the "Bal

ance owed as of December 31 was paid on January 9, Year 2". The auditor would most likely.
A. Determine whether there were any changes in the account between January 1 and January 9, Year 2
B. Determine whether a customery trade discount was taken by the customer
C. Reconfirm the zero balance as of January 10, Year 2
D. Verify that the amount was received
Business
1 answer:
romanna [79]3 years ago
8 0

Answer:

D. Verify that the amount was received.

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When a company earns income, it becomes larger because net assets have increased. Even if a portion of the profits is later distributed to shareholders as a dividend, the company has grown in size as a result of its own operations.
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You are planning to save for retirement over the next 30 years. To do this, you will invest $750 per month in a stock account an
Nikolay [14]

Answer:

Ans. Assuming that the withdrawal period is 300 months (25 years), you can withdraw every month $15,547.96

Explanation:

Hi, first, we have to take to future value (30 years in the future) the invested capital (both the stock account and the bond account). From there, we will consider the sum of both future values as the present value of the annuity that you are about to receive for the next 25 years (300 months). But before we do all that, we need to convert the return rates (compounded monthly) into effective monthly rates, for that we just go ahead and divide each one by 12, as follows

r(Stock) = 0.105/12= 0.00875

r(Bond)= 0.061/12 = 0.00508

r(Combined Account)= 0.069/12=0.00575

Now we are ready, first, let´s find the future value of the stock account.

FV(stock)=\frac{750((1+0.00875)^{360}-1) }{0.00875} =1,887,300.74}

Now, let´s find out how much will it be in 30 years, investing $325 per month, at the end of the month, at 0.508% effective monthly.

FV(Bond)=\frac{325((1+0.00508)^{360}-1) }{0.00508} =332,526.95

And then we add them up and we get:

FV(stock)+FV(bond)=1,887,300.74+332,526.95=2,219,827.69

Ok, now let´s find the annuity (monthly withdraw) taking into account that we are going to make 300 withdraws at a rate of 0.575% effective monthly,

[tex]2,219,827.69=A(142.7729593)

\frac{2,219,827.69}{142.7729593} =A

A=15,547.96\frac{A((1+0.00575)^{300}-1) }{0.00575(1+0.00575)^{300} }[/tex]

Best of luck.

5 0
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Answer:

licensing

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Answer:

D

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