Answer:
This is a correct equation for Brand X tire demand.
Explanation:
We can be sure that this is an accurate equation for demand by cheking if the slope is negative as the demand decrease when the price increase
Q= 800 - 5P
dQ/dP = -5
the slope is negative the quantity decreases as price increases so this is a demand equation.
Answer:
C) The variable Y could be the price of the wool used to make mittens.
D) The variable X could be consumers income.
Explanation:
quantity supplied = 50 + 1/2X - 5Y -24Z
In this equation if X increases, then the quantity supplied increases. Therefore X can either be the product's price or consumer income.
In this equation if Y or Z increase, then the quantity supplied decreases. Therefore Y or Z are production costs, either labor or materials.
Answer:
Report the incident to the compliance department (via compliance hotline or other mechanism)
Explanation:
Since in the question, it is mentioned that the you have to submit a diagnosis risk to CMS with respect to the payment also you need to check whether the data is correct or not
But at the same time you also ignored the process so here you need to report the situation to the compliance department so that the proper actions could be taken
Your answer is going to be true.
Answer: 0.48
Explanation:
P(A/B) = P(AnB)/P(B) where:
P(A/B) = The probability of event A occurring given that B has occurred.
P(AnB) = The probability of both events A and B occurring.
P(B) = the probability that event B occurs.
So let
P(A) = Probability that the residents of a household own 2 cars.
P(B) = Probability that the annual household income is greater than $25,000.
The question tells us that
P(A/B) = 0.8
Note that: P(A) = 0.7, P(B) = 0.6.
Since we want to work out P(AnB), because it gives the probability that residents have an annual household income over $25,000 and own 2 cars.
We would Rearrange our initial equation to make P(AnB) the subject formula becoming;
P(A/B) = P(AnB)/P(B)
P(B)*P(A/B) = P(AnB)
So, inserting our probabilities into this equation gives:
0.6*0.8 = 0.48