Answer:
a. Yes. It is a probability density function because \sum f(x) =1
. b. probability MCC will obtain more than 30 new clients=P(40)+P(50)+P(60)= 0.20+0.35+0.20=0.75
c. probability MCC will obtain fewer than 20 new clients= P(10)= 0.05
d.
x f(x) x*f(x) x*x*f(x)
10 0.05 0.5 5
20 0.1 2 40
30 0.1 3 90
40 0.2 8 320
50 0.35 17.5 875
60 0.2 12 720
1 43 2050
expected value = \sum xf(x) = 43
Variance = 2050-43^2= 201
Explanation:
Answer:
The answer is A, parallel, although some people think it is hard, it is the most easiest and orderly.
Answer:
Optimal qauntity is 4 Units
Explanation:
Here, we have to decide quantity of production at which maximum profit can be generated. For this reason we will have to contruct a table which will help us to calculate Marginal Benefit and Marginal cost. This table is given as under:
Quantity Total benefit Marginal benefit Total Cost Marginal Cost
0 Units 0 0 0 0
1 Units 16 16 9 9
2 Units 32 16 20 11
3 Units 48 16 33 13
4 Units 64 16 48 15
5 Units 80 16 65 17
We can see that at 4 Units, marginal revenue is almost equal to marginal cost. At this level of production, we have maximum benefits generated which is:
Maximum Benefit Generated = ($16 - $9) + ($16 - $11) + ($16 - $13) + ($16 - $15) = $7 + $5 + $3 + $1 = $16 for 4 Units
We can also cross check by considering 5 units case to assess whether the benefit generated is more than 4 units case or not.
Maximum Benefit Generated (For 5 Units) = ($16 - $9) + ($16 - $11) + ($16 - $13) + ($16 - $15) + ($16 - $17) = $7 + $5 + $3 + $1 - $1 = $15 for 4 Units
As the maximum benefit generated in the case of 4 units is more because of using marginal revenue = Marginal Cost relation, hence the optimal quantity is 4 units.
The Marine Corps refer to the United States Marines Corps, a branch of the U.S. Army who is responsible for conducting expedition and amphibious operations with multiple branches of the military, which includes the Navy, Army, and the Air Force.
The answer to the question is size and capacity vs. speed and flexibility.
After interest he will pay a total of 3631.88 back to the bank
hope this helps<span />
