Answer: $49,000
Explanation: In order to calculate how much he will need to repay we first need to calculate the amount of interest that he will pay. The formula for interest is Interest = Principal x rate x time.
Using the formula, Interest = $35,000 x .08 x 5, Interest = $14,000
On July 1, 2022 Hugh will need to repay the principal that he borrowed, which was $35,000 plus the interest of $14,000, which is a total of $49,000.
Answer:
Nation-building is a normative concept that means different things to different people. The latest conceptualization is essentially that nation-building programs are those in which dysfunctional or unstable or "failed states" or economies are given assistance in the development of governmental infrastructure, civil society, dispute resolution mechanisms, as well as economic assistance, in order to increase stability. Nation-building generally assumes that someone or something is doing the building intentionally.
Answer:
$26,125
Explanation:
[($25,000 x 0.005) x 9 + $25,000]
=$26,125
Zach owe $26,125 as of December 31, 2019 because he did not fail to file - he failed to pay. Hence he owes the 0.5% per month or part of a month failure to pay penalty plus the already outstanding tax amount of $25,000 that he owed.
Answer:
$6,278
Explanation:
The discount of issuance of bond will be amortized until period of maturity while Total interest expense on a discounted bond is the addition of amortization of the discount amount and coupon payment.
Therefore;
Coupon payment = $73,000 × 8%
= $5,840
Discount on the bond = $73,000 - $70,810
= $2,190
Discount amortized per year = $2,190/5
= $438
Total interest expense = Coupon payment + Amortization of discount
= $5,840 + $438
= $6,278
Answer:
17.71%
Explanation:
For this problem, we will be making use of the Capital Asset Pricing Model (CAPM) equation, as seen below:
ERi = Rf + β(ERm - Rf)
- ERi = expected return of investment
- Rf = risk free investment = 5.75%
- β = beta of the investment = 1.45
- (ERm - Rf) = market risk premium = 14% - 5.75% = 8.25%
ERi = 5.75% + (1.45 x 8.25%) = 5.75% + 11.96% = 17.71%