Answer: a
Explanation:
The interest rate is the amount a lender charges for the use of assets expressed as a percentage of the principal. The interest rate is a rate of return that lenders demand for the ability to borrow their money. A loan that is considered high risk will have a higher interest rate. Interest rates are prices for loanable funds prices of funds invested, lent out or borrowed for various periods of time.
The supplier or lender of funds normally wants to earn an income and the user or borrower will generally be prepared to pay for the right to use the accumulated funds.
Interest rates apply to most lending or borrowing transactions. Individuals borrow money to purchase homes, fund projects, launch or fund businesses, or pay for college tuition.
They dont see the end benefit
Not 100% on this one
Answer: 9.7%
Explanation:
Given Data
Rf = Risk free return = 6%,
Rpm = Risk premium = 4%,
Beta = 0.9
Wd = Debt = 20%
rd = cost of debt = 8%
We = equity = 80%
Re = Rf + Beta (Rpm)
= 0.06 +0.9 (0.04)
= 0.096 * 100
= 9.6%
Unlevered Equity Cost ;
ReU= Wd × rd + We × re
= 0.20 × 8% + 0.80 × 9.6%
= 9.28%
Levered Equity Cost:
New Debt = 60%,
New Equity = 40%,
New rd = 9%
ReL = ReU + (ReU - rd) (D ÷ E)
= 9.28% + (9.28% - 9%) (0.60 ÷ 0.40)
= 0.097 * 100
= 9.7%
Answer:
Simple Interest=P*r*n= $20 million * 0.18 * 1= $3.6 million
Therefore amount accumulated= $20 million + $3.6 million = $23.6 million
Amount accumulated through Compound Interest=P×(1+r) ^t
= $20 million( 1+0.18/12)^12= $23.912 million
Explanation:
Simple interest is based on the principal amount of a loan or deposit, while compound interest is based on the principal amount and the interest that accumulates on it in every period.
Generally, on a production possibilities curve, the optimal point is achieved where each good is produced at a level where marginal benefits equal marginal costs.
<h3>What is an
optimal point?</h3>
On a graph, this refers to the best or most favorable point on a graph curve etc
Hence, on the a production possibilities curve, the optimal point is achieved where each good is produced at a level where marginal benefits equal marginal costs.
Therefore, the Option B is correct.
Read more about optimal point
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