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:
Correct Answer:
C) issuance of a stock certificate
Explanation:
In the model developed by group working for NASAA which was to disclose model fee and cost involved in doing business with them, it would disclose all associated cost involved. <em>The only thing it would not disclose would be regards to stock certificate issuance since it falls outside their perview.</em>
...... conversely, especially good weather would shift the SUPPLY CURVE TO THE RIGHT. Supply curve shifting to the right means that productivity is increased. An increase in agricultural productivity will leads to increase in supply of agricultural products which in turn will results in decrease in price for the products.
Answer:
C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
Explanation:
given data
State 1 State 2 State 3
Probability 25% 50% 25%
Spot rate $ 2.50 /£ $ 2.00 /£ $ 1.60 /£
P* £ 1,800 £ 2,250 £ 2,812.50
P $4,500 $4,500 $4,500
solution
company holds portfolio in pound. so to get hedge, they will sell that of the same amount.
we get here average value of the portfolio that is
The average value of the portfolio = £ (0.25*1800 + 0.5*2250 + 0.25*2812.5)
The average value of the portfolio = 2278.13
so correct option is C) Sell £2,278.13 forward at the 1-year forward rate, F1($/£), that prevails at time zero.
