To return something and get money back
Answer:
Answer for the question:
Harry's competitive math team has been ranked the number one team for the past 40 days. His team competes in a math competition at least once per day and competes in no more than 60 competitions in these 40 days. Show that there is some day $i$ and some day $j$ such that between $i$ and $j$, exactly 19 matches have been played.
is given in the attachment.
Explanation:
Answer:
Reducing risk
Explanation:
The two ways by which risk can be managed are;
✓ Risk avoidance
✓ risk reduction
risk reduction are activities needed to bring about lower likelihood of risk as well as severity of loss. We can reduce risk through reduction of allocation of our resources to risky situation. An example of reducing risk is in the instance of Financial markets that are making the process of borrowing large amounts of money easier because they simplify the negotiation process between borrowers and lenders.
<span>If a consumer was asked to rank different combinations of goods and services terms of how much utility they provide, then a bundle with a total of 112 cds and dvds would rank higher than a bundle with a total of 10 cds and dvds, if based on total of goods only. This does not take into account the contents of the media.</span>
Answer:
option (C) - 6.11%
Explanation:
Data provided :
Coupon rate one year ago = 6.5% = 0.065
Semiannual coupon rate =
= 0.0325
Face value = $1,000
Present market yield = 7.2% = 0.072
Semiannual Present market yield, r =
= 0.036
Now,
With semiannual coupon rate bond price one year ago, C
= 0.0325 × $1,000
= $32.5
Total period in 15 years = 15 year - 1 year = 14 year
or
n = 14 × 2 = 28 semiannual periods
Therefore,
The present value = ![C\times[\frac{(1-(1+r)^{-n})}{r}]+FV(1+r)^{-n}](https://tex.z-dn.net/?f=C%5Ctimes%5B%5Cfrac%7B%281-%281%2Br%29%5E%7B-n%7D%29%7D%7Br%7D%5D%2BFV%281%2Br%29%5E%7B-n%7D)
= ![\$32.5\times[\frac{(1-(1+0.036)^{-28})}{0.036}]+\$1,000\times(1+0.036)^{-28}](https://tex.z-dn.net/?f=%5C%2432.5%5Ctimes%5B%5Cfrac%7B%281-%281%2B0.036%29%5E%7B-28%7D%29%7D%7B0.036%7D%5D%2B%5C%241%2C000%5Ctimes%281%2B0.036%29%5E%7B-28%7D)
or
= $32.5 × 17.4591 + $1,000 × 0.37147
= $567.42 + $371.47
= $938.89
Hence,
The percent change in bond price = ![\frac{\textup{Final price - Initial price}}{\textup{Initial price}}\times100\%](https://tex.z-dn.net/?f=%5Cfrac%7B%5Ctextup%7BFinal%20price%20-%20Initial%20price%7D%7D%7B%5Ctextup%7BInitial%20price%7D%7D%5Ctimes100%5C%25)
= ![\frac{\textup{938.89-1,000}}{\textup{1,000}}](https://tex.z-dn.net/?f=%5Cfrac%7B%5Ctextup%7B938.89-1%2C000%7D%7D%7B%5Ctextup%7B1%2C000%7D%7D)
= - 6.11%
therefore,
the correct answer is option (C) - 6.11%