Answer:
The correct answer is letter "C": "If you do not report any differences with 15 days, it will be assumed that this statement is correct".
Explanation:
Accounts Receivable, or AR, is an accounting term used to refer to the money that is owed to a company by its customers. The customers, who may be individuals or corporations, are the debtors since they owe money for the goods or services provided by the company. When the product is sold in credit the company sets a number of days so that the customer can pay the bill amount. The term usually is 30, 60 or 90 days.
In that sense, and auditor may find 15 days suitable for a debtor for report changes in a statement, otherwise, it is considered as correct.
Answer:
Annual contributions to the retirement fund will be $6,347.31
Explanation:
First find the Present Value of the Annuity giving payments of $32,000 annually for 25 years at the rate of 10%.
Using a Financial Calculator enter the following data
PMT = $32,000
P/y = 1
N = 25
R = 10%
FV = 0
Thus, the Present Value, PV is $290,465.28
At the time of retirement (in 20 years time) the Value of the annuity fund is $290,465.28.
Next we need to find the Payments PMT to reach this amount in 20 years time at the interest rate of 8%
Using a Financial Calculator enter the following data
FV = $290,465.28
N = 20
R = 8 %
PV = $0
Thus, the Payments, PMT required will be $6,347.3080
Conclusion :
Annual contributions to the retirement fund will be $6,347.31
Answer:
annual income = $70,292.52
Explanation:
initial outlay $900,000
in order to determine the net cash flows per year we can use the present value of an ordinary annuity:
PV = annual cash flow x annuity factor
- PV = $900,000
- annuity factor, 15%, 12 years = 6.1944
annual cash flow = $900,000 / 6.1944 = $145,292.52
annual cash flow = [(revenue - operating costs - depreciation) x (1 - tax rate)] + depreciation
- revenue - operating costs - depreciation = annual income
- tax rate = 0?
- depreciation = $900,000 / 12 = $75,000
$145,292.52 = annual income + $75,000
annual income = $145,292.52 - $75,000 = $70,292.52
After n years, the deposit made at birth will have a value equal to;
FV1 = C(1+r)^n = 1000(1+0.018)^n = 1000(1.018)^n
After n years, the yearly deposits made at every birthday will have a value equal to;
FV2 = P{(1+r)^n-1}/r = 750{(1+0.018)^n-1}/0.018 = 41666.67 {(1.018)^n-1} = 41666.67 (1.018)^n -41666.67
Total FV = FV1+FV2 = 1000(1.018)^n+41666.67(1.018)^n-41666.67 = 42666.67 (1.018)^n - 41666.67
Answer:
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