Answer:Yes, it will.
Explanation:
Although there are existing law regulating the companies that transport hazardous materials( both the State law and the Federal law) in the United States of America.
Some States for example,the state of Texas does not allow truck drivers to get a hazardous materials endorsement until the driver has completed a security assessment and obtained TSA clearance.
If there is a law that saction perpetrators of such an accident be liable for a sum of momey equal to the average damages of all such accidents in the industry the company will never want to into loss and they will make sure to take the socially efficient amount of precaution against such accidents.
Answer:
0.00914 ; 0.0062 ; 0.9847
Explanation:
Given the following :
Normal distribution :
Mean(m) = $4200
Standard deviation (sd) = 720
Amount VERY low = < 2500
Amount very high = > 6000
a. What percent of the days will the bank be notified because the amount dispensed is very low?
x < 2500
Finding the z-score :
Z = (x - mean) / standard deviation
Z = (2500 - 4200) / 720
Z = - 1700 / 720 = −2.361111
P(z < −2.361111)
Locating −2.361111 on the z- distribution table
-2.3 under 0.06 = 0.00914
P(z < −2.361111) = 0.00914
B) What percent of the time will the bank be notified because the amount is very high?
x > 6000
Finding the z-score :
Z = (x - mean) / standard deviation
Z = (6000 - 4200) / 720
Z = 1800 / 720 = 2.5
P(z > 2.5)
Locating 2.5 on the z- distribution table = 0.9938
P(z > 2.5) = 1 - 0.9938 = 0.0062
c. What percent of the time will the bank not be notified regarding the amount of funds being dispensed?
P(2500 < X < 6000)
P(2500 < X < 6000)
P(-2.36 < z < 0) + P(0 < z < 2.5)
= 0.4909 + 0.4938
= 0.9847
Stock R
AS per CAPM
expected return = risk free
Rate+ beta *(expected return on market - risk free rate )
expected return % =6+1.3*
(13-6)
Expected return % =15.1
Stock S
expected return = risk free
Rate+ beta *(expected return on market - risk free rate )
expected return % = 6+0.65*
(13-6)
expected return %=10.55
Difference =15.1-10.55
Difference =4.55%
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Unit-elastic
The amount required is 48 pounds while the price of pistachio nuts is $7.50 per lb. The amount needed is 40 pounds when pistachios cost $9.00 per lb. We can state that the demand for pistachio nuts is Unit elastic when the midpoint formula is applied to calculate the price elasticity of demand.
Unit Elastic - The economic theory known as unit elastic demand holds that when a product's price changes, the quantity desired also changes in an equal and proportional manner. In other words, the percentage change in price and the percentage change in demand for the product are equal. Consider the elastic demand on a basis of units per unit.
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