B. A persons Role is the actions they are expected to perform
<u>Solution and Explanation:</u>
Required Return after 5 year = Real rate of return + Inflation premium + Risk premium
Required Return after 5 year = 5+2+4
Required Return after 5 year =11%
No of year left to maturity = 25
Annual Interest payment = 15%*1000 = 150
Face value of Bond = 1000
New price of the bond = pv (rate, nper, pmt, fv)
New price of the bond = pv (11%,25,150,1000)
New price of the bond = $ 1336.87
C relative price » sub effect & income effect
Answer: C. Reformation
Explanation: A non-compete agreement or clause is a legal binding entered into by two or more parties which restricts the parties from being in competition with the other usually through the sale of similar product. However, in the context above, since the non-compete clause has been breached by Jack, and the judge feels the time constraint in the clause was unreasonably long, The reformation process will be best to remediate the situation, which refers to the change or alteration of the terms of an existing document using the judicial process and requires the conformation of the parties involved.
Because the future value of annual premiums deposited in a mutual fund is 755 (F/A, 9%, 45) = $397,023.34, Then, the friend is correct since the mutual fund is roughly three times the sum under the Insurance policy.
<h3>Was Liam's
suggestion correct?</h3>
Generally, Premium payment is mathematically given as
X=60-20
X=45years
Where future value is
755 (F/A, 9%, 45)
In conclusion
755 (F/A, 9%, 45) = 755 * 525.8587
755 (F/A, 9%, 45) = $397,023.34
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Complete Question
Liam O'Kelly is 20 years old and is thinking about buying a term life insurance policy with his wife as the beneficiary. The quoted annual premium for Liam is $8.39 per thousand dollars of insurance coverage Because Liam wants a $90,000 policy (which is 2.5 times his annual salary), the annual premium would be $755, with the first payment due immediately (i.e., at age 21). A friend of Liam's suggests that the $755 annual premium should be deposited in a good mutual fund rather than in the insurance policy. "If the mutual fund earns 9% per year, you can become a millionaire by the time you retire at age 65," the friend advises.
