Answer:
FV= $1,930,661.48
Explanation:
Giving the following information:
Joe's starting salary is $80,000 per year. He plans to put 10% of his salary each year into a mutual fund. He expects his salary to increase by 5% per year for the next 30 years, and then retire. If the mutual fund will average 7% annually
We need to use the following formula:
FV= {A*[(1+i)^n-1]}/i
A= annual deposit
FV= {8000*[(1.12^30)-1]}/0.12= $1,930,661.48
Using the diagram of the market for corn. If the price in this market is $2 per bushel, then there will be option A: a shortage of 8 thousand bushels.
<h3>What is the issue of the quantity demanded about?</h3>
Based on the image attached, 12 thousand bushels are being wanted at this price of $2 per bushel, while 4 thousand bushels are being delivered.
These figures are also shown in the image above. Now when you contrast the quantity given and sought at this pricing. The quantity supplied (12) lower than the quantity demanded (4). Or, to put it another way, the quantity that producers want to sell is lower than the quantity that customers want to purchase.
Therefore, Since Qd > Qs, we refer to this as an excess demand scenario or shortage.
Hence, 12 - 4 = 8
So there is a a shortage of 8 thousand bushels in quantity supplied.
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Answer:
the expected yield to maturity for bond C in 1 year :
1.0799³ = 1.06 x (1 + r)²
1.188 = (1 + r)²
√1.188 = √(1 + r)²
1.08999 = 1 + r
r = 0.08999 = 9%
the yield to maturity of zero-coupon bonds = (future value / present value)¹/ⁿ - 1
0.09 + 1 = ($1,000 / value in 1 year)¹/²
1.09 = ($1,000 / value in 1 year)¹/²
1.09² = $1,000 / value in 1 year
value in 1 year = $1,000 / 1.09² = $1,000 / 1.1881 = $841.68 ≈ $842
Answer:
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