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
Read more about Arithmetic
brainly.com/question/22568180
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.
Answer:
Other factors that shift demand curves. Income is not the only factor that causes a shift in demand. Other things that change demand include tastes and preferences, the composition or size of the population, the prices of related goods, and even expectations.
Answer:
6.75%
Explanation:
Data provided in the question:
Beta of the stock = 1.12
Expected return = 10.8% = 0.108
Return of risk free asset = 2.7% = 0.027
Now,
Since it is equally invested in two assets
Therefore,
both will have equal weight =
= 0.5
Thus,
Expected return on a portfolio = ∑(Weight × Return)
= [ 0.5 × 10.8% ] + [ 0.5 × 2.7% ]
= 5.4% + 1.35%
= 6.75%
Answer:
sensitivity analysis
Explanation:
Based on the information provided within the question it can be said that in this scenario the marketing manager would be using sensitivity analysis. This is a method of analyzing the uncertainty outputs that a mathematical model will have on something. Which in this case would be the different price levels on a new product.