Answer:
$1,049
Explanation:
Data given in the question
Par value = $1,000
Interest rate = 4.9%
Time period = 10 years
So, by considering the above information, the price paid to the bond holder is
= Par value + Par value × rate of interest
= $1,000 + $1,000 × 4.9%
= $1,000 + $49
= $1,049
Hence. the price paid to the bond holder is $1,049
With the increase in the demand of the mutual funds, the quantity supplied of the mutual funds will also increase because of the increase in the rate of interest.
<u>Explanation:</u>
All in all, when the rate of interest is rising, it normally makes shared assets, and different ventures, less appealing. This is on the grounds that the expense of acquiring increments with an expansion in loan fee and people and organizations has less cash to place in their portfolio.
As a result of this increase in the cost of borrowing, the quantity supplied of the mutual funds increases in the market, thus increasing the supply in the financial market.
Answer:
$68.23
Explanation:
In this question, we apply the dividend growth rate model which is shown below:
The computation of the current share price is shown below:
= (Current year dividend) ÷ (Rate of return on company stock - growth rate)
= ($4.23) ÷ (10.6% - 4.4%)
= ($4.23) ÷ (6.2%)
= $68.23
We simply find out the ratio between the current year dividend per share and difference between the rate of return and the growth rate
Answer:
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- <u><em>Option C. $105,608.11</em></u>
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Explanation:
Basis:
- Interest compounded monthly
- rate = 0.021/12 = 0.00175
1. Year 1:
All the figures in dollars.
- Initial balance: 0
- Initial balance + interest = 0
- Deposit at the end of the year: 23,500
- Final balance: 23,500
2. Year 2:
All the figures in dollars.
- Initial balance: 23,500
- Initial balance + interest: 23,500 (1 + 0.00175)¹² = 23,998.28
- Deposit at the end of the year: 24,500
- Final balance: 24,500 + 23,998.28 = 48,498.28
3. Year 3:
All the figures in dollars.
- Initial balance: 48,498.28
- Initial balance + interest: 48,498.28(1 + 0.00175)¹² = 49,526.60
- Deposit at the end of the year: 26,500
- Final balance: 26,500 + 49,526.60 = 76,026.60
4. Year 4:
All the figures in dollars.
- Initial balance: 76,026.60
- Initial balance + interest: 76,026.60(1 + 0.00175)¹² = 77,638.62
- Deposit at the end of the year: 28,000
- Final balance: 28,000 + 77,638.62 = 105,638.62
Assuming differences in rounding intermediate values, the answer is the option C.
