Answer:
representativeness bias
Explanation:
Representativeness bias -
It is also known as representativeness heuristic .
Heuristics refers to the use of some mental shortcuts during the process of judging or decision making .
The term representativeness heuristic was first given in the year 1970 , by psychologists Daniel Kahneman and Amos Tversky .
The use of heuristic for making any judgement by the use of comparison , is referred to as representativeness heuristic .
The process involves comparison with some predefined object or situation , with the new object or scenario , makes the process of understanding much more easier .
Hence , from the given information of the question ,
The correct term is representativeness heuristic .
Answer: Mutually exclusive
Explanation:
In probability theory and logic, two propositions or events are disjoint or mutually exclusive if both events cannot occur at the same time. An example is the outcomes derived from the single toss of a coin which either be head or tail
In the project example given, the theory used is called mutually exclusive since both projects can not be chosen at the same time and it is only one project at w time. Mutually exclusive events are also called independent events since they have no effect on the viability of the other options.
Answer:
Consider the following calculations
Explanation:
The price per share is computed as shown below:
Present value of equity is computed as follows:
= $ 10 million / 0.13
= $76,923,076.92
Now we shall divide it by the number of shares to get the price per share
= $76,923,076.92 / 5,000,000
= $ 15.38 per share
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Answer: 0.1282
Explanation:
Total number of possible outcome( total candidates) = 13
Total number of men = 13 - 8 = 5
Total number of women = 8
Number of candidates to be selected = 2
Find the probability that both are men :
Probability of 1st candidate being a male = required outcome ÷ total possible outcome = 5/13
Probability of second candidate being a male, means we now have 4 men left and a total of 12 = 4/12
Therefore, P = (5/13) × (4/12)
P = (5/13) ×(1/3) = 5/39 = 0.1282