The bond worth $ 4400 at the time of the bond maturity.
<u>Explanation:</u>
Principal amount = $ 2000
Rate of Interest = 6%
Number of years = 20
SI = Pnr
= 2000 × 6 × 20 / 100
= $ 2400
The bond worth when it was matured is $ 2000 + $ 2400 = $ 4400
Answer:
9 containers
Explanation:
Data given
Container holds (capacity) = 200 units
Demand rate per minute = 10 units
The computation of number of containers needed is shown below:-
Time to fill container = Setup time + Processing time
= 60 + 120
= 180 minutes
Number of containers (n) = (Demand × Time to fill container) ÷ Capacity of the container
= (10 × 180) ÷ 200
= 1,800 ÷ 200
= 9 containers
Therefore for computing the number of containers we simply applied the above formula.
Answer:
$32,300
Explanation:
Begining equity = Begining asset - Begining liabilities
= $231,000 - $96,500 = $134,500
Ending equity = Ending asset - Ending liabilities
= $262,000 - $78,400 = $183,600
We will find the net income for the year using the below formula:
Ending equity = Begining equity + Stock issuance + Net income - Dividend paid, or:
$183,600 = $134,500 + 23,500 + Net income - $6,700.
Solve the above equation we get Net income = $32,300
Answer:
The correct answer is letter "B": There is no general rule for when an account becomes uncollectible.
Explanation:
Accounts Uncollectible represent any form of debt as a result of sales on credit that are likely not to be paid. Before classifying debt as uncollectible there is an unset timeframe that may go by.
At first, the sale on credit is considered an account receivable with a payment promise usually of 30 or 90 days. If three month passes but no payment is received, the account is considered aged receivables but if more time goes through without payment, the account then is labeled as doubtful.
Doubtful accounts become allowances if the company decides to take care of the payment of the debt with its own profit. <em>There is no set rule when an account receivable becomes uncollectible. It relies on the judgment of the firm.</em>
The question is incomplete. Here is the complete question:
The following annual returns for Stock E are projected over the next year for three possible states of the economy. What is the stock’s expected return and standard deviation of returns? E(R) = 8.5% ; σ = 22.70%; mean = $7.50; standard deviation = $2.50
State Prob E(R)
Boom 10% 40%
Normal 60% 20%
Recession
30% - 25%
Answer:
The expected return of the stock E(R) is 8.5%.
The standard deviation of the returns is 22.7%
Explanation:
<u>Expected return</u>
The expected return of the stock can be calculated by multiplying the stock's expected return E(R) in each state of economy by the probability of that state.
The expected return E(R) = (0.4 * 0.1) + (0.2 * 0.6) + (-0.25 * 0.3)
The expected return E(R) = 0.04 + 0.12 -0.075 = 0.085 or 8.5%
<u>Standard Deviation of returns</u>
The standard deviation is a measure of total risk. It measures the volatility of the stock's expected return. The standard deviation (SD) of a stock's return can be calculated by using the following formula:
SD = √(rA - E(R))² * (pA) + (rB - E(R))² * (pB) + ... + (rN - E(R))² * (pN)
Where,
- rA, rB to rN is the return under event A, B to N.
- pA, pB to pN is the probability of these events to occur
- E(R) is the expected return of the stock
Here, the events are the state of economy.
So, SD = √(0.4 - 0.085)² * (0.1) + (0.2 - 0.085)² * (0.6) + (-0.25 - 0.085)² * (0.3)
SD = 0.22699 or 22.699% rounded off to 22.70%
