Answer:
The present Value of my winnings = $4,578,716.35
Explanation:
An annuity is a series od annual cash outflows or inflows which payable or receivable for a certain number of periods. If the annual cash flow is expected to increase by a certain percentage yearly, it is called a growing annuity.
To work out the the present value of a growing annuity,
we the formula:
PV = A/(r-g) × (1- (1+g/1+r)^n)
I will break out the formula into two parts to make the workings very clear to follow. So applying this formula, we can work out the present value of the growing annuity (winnings) as follows.
A/(r-g)
= 460,000/(12%-3%)
= $5,111,111.11
(1- (1+g/1+r)^n
1 - (1+3%)/(1+12%)^(27)
=0.8958
PV = A/(r-g) × (1- (1+g/1+r)^n)
$5,111,111.11 × $0.8958
= $4,578,716.35
The present Value of my winnings = $4,578,716.35
Answer:
A
Explanation:
There is a sequence of preparing statements of financial statements because some statements use information from other statements of financial position. The income statement does not require information from any other statements. The retained earnings need information from income statement to calculate current retained earnings. The balance sheets require information from statement of retained earnings(retained earnings for this period).
The economy consists of producers, who make and sell goods and services, and consumers, who buy the goods and services.
Producers rely on consumers to buy from them, and consumers rely on producers to provide the goods and services they want.
Money allows this relationship to work.
Answer:
$26,600
Explanation:
the total amount of interest expense included in the first annual principal (or any annual payment actually) = principal's balance x yearly interest rate
$280,000 x 9.5% = $26,600
the principal's balance after the first payment = $280,000 - $26,600 = $253,400
the interest expense included in the second payment = $253,400 x 9.5% = $24,073
