Answer: I'll need $2,14,309.02 in my savings account in order to make tuition payments over the next four years.
We follow these steps in order to arrive at the answer:
In this question, we need to take into account that we need to pay 35% as taxes on interest earned.
So even though the interest rate on the deposit is 5%, only
will be available for use.
Hence, effectively the deposit will only earn
or 3.25% interest after taxes.
We'll compute the the Present Value of the annuity of 58,000 for four years at 3.25% interest in order to determine the amount that is needed today.
The Present Value of an Annuity formula is

Substituting the values in the equation above we get,



Answer:
number of periods = 8 years.
Explanation:
We know,
Future Value = Present value × 
Here,
Present value = PV = $2,500
Future value = FV = $3,500
Interest rate (Compounding) = 5% = 0.05
We have to determine how many years (Periods) it will take, n = ?
Putting the values into the above formula,
$3,500 = $2,500 × 
or,
= $3,500 ÷ $2,500
or, n log 1.05 = 1.4
or, n × 0.17609 = 1.4
or, n = 1.4 ÷ 0.17609
Therefore, number of years = 7.95 or 8 years.
The two main accounting methods are cash accounting and accrual accounting. Cash accounting records revenues and expenses when they are received and paid. Accrual accounting records revenues and expenses when they occur. Generally accepted accounting principles (GAAP) requires accrual accounting.
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Answer:
Here's ur answer
Explanation:
option ( a ) Above // Below
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