The probability that demand is greater than 1800 gallons over a 2 hour period is : 0.5
<u>Given data :</u>
Mean value of gasoline per hour = 875 gallons
Standard deviation = 55 gallons
<h3>Determine the probability of demand being greater than 1800 gallons over 2 hours </h3>
Demand for gas in 1 hour = X₁
Demand for gas in 2 hours = X₁ + X₂
Therefore ; ( X₁ + X₂) ~ N ( u₁+u₂, sd₁² + sd₂² )
In order to calculate probabilities for normals apply the equation below
Z = ( X- u ) / sd
where : u = 1800, sd = √ ( 55² + 55² ) = 77.78
using the z-table
P( Y > 1800) = P( Z > ( 1800 - 1800 ) / 77.78)
= P( Z>0 ) = 0.5
Hence we can conclude that The probability that demand is greater than 1800 gallons over a 2 hour period is : 0.5.
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Answer:
The correct answer is D.
Explanation:
Giving the following information:
Sales=$775000
Variable expenses= 523000
Contribution margin= 252000
Fixed expenses= 132000
Net income= $120000
Hard Rubber:
Sales=$65000
Variable expenses=58000
Contribution margin= 7000
Fixed expenses= 22000
Net income= -15000
New net income= 120,000 + 15,000 - 22,000= 113,000
Answer:
The answer is: 10% constant growth rate
Explanation:
Since transportation stocks provide a 15% rate of return, TTT stock should also provide the same rate of return. We can expect to earn $9 (= $60 x 5%) every year from our investment in TTT stocks. We are receiving $3 as dividends, so the constant growth rate should equal the difference between the expected return minus the dividend payments:
- $9 - $3 = $6; $6 represents 10% of the current stock price
We can also calculate this with the following formula:
expected return rate = (dividends / price) + growth rate
15% = (3 / 60) + g
15% = 5% + g
10% = g
B. Onion, celery, and bell pepper!
Answer:
Option (C) is correct.
Explanation:
We have to use MM proposition that cost of equity will change itself in such a manner so that it can take care of its debt.
Cost of equity:
= WACC of all equity firm + (WACC of all equity - Cost of debt ) × (Debt -to-equity ratio)
At the beginning, when there was no debt,
WACC = cost of equity = 12 %
Levered cost of equity:
= 12% + ( 12% - 6%) × 0.5
= 15%
Therefore, Rearden's levered cost of equity would be closest to 15%.
