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
Answer:
True.
Explanation:
The value chain expresses the idea that different departments within a firm should operate interdependently which will not only increase the efficiency of the firm but also create a value for customer to compete in the competitive environment. It is very important for the departments within an organization to operate in cooperation with one another as it would make the attainment of the goal easier and that too within stipulated time frame.
Answer:
Attached image is the plotted and labeled graph.
Explanation:
- Bundle values are:
A. (9,1)
B. (3,7)
C. (4,0)
D. (8,8)
E. (6,5)
- Count over on the x-axis then count up on the y-axis.
- Start marking the values of y-axis above the x-axis on the graph.
Answer:
Proposal A: $185,714.29
Proposal B: $160,000
Explanation:
Giving the following information:
$10,000 for installations to be completed.
The revenue generated by each unit is $ 20.00
Proposal A:
Fixed costs= 55,000
The variable cost is $13.00
Proposal B:
Fixed costs= 70,000
The variable cost is $10.00
Break-even point (dollars)= fixed costs/ contribution margin ratio
Proposal A: (55,000+10,000)/[(20-13)/20]= $185,714.29
Proposal B: (70,000 + 10,000)/[(20-10)/20]= $160,000
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