Mathematics, 24.01.2020 23:31 aceccardi03
Suppose that a person invests in 6 stocks, each with a 40% chance of havingno return, a 30% chance of having a positive return, and a 30% chance of havinga negative return. you may assume that the stocks are independent and the probabilities do not change. let(n1; n2; n3)be the number of stocks with noreturns, positive returns and negative returns respectively.
(a) find the probability that 2 stocks have no return, 2 have positive returns, and 2 have negative returns.
(b) find the probability that at least one stock has a positive return.
(c) find the expected values and standard deviations of n 1; n2 n3.
(d) find the pairwise correlations ofn1; n2; n3.
Answers: 2
Mathematics, 21.06.2019 19:30, MagicDragon4734
Which of the points a(6, 2), b(0, 0), c(3, 2), d(−12, 8), e(−12, −8) belong to the graph of direct variation y= 2/3 x?
Answers: 2
Mathematics, 22.06.2019 00:20, mya1318
Match the following reasons with the statements given to create the proof. 1. do = ob, ao = oc sas 2. doc = aob given 3. triangle cod congruent to triangle aob vertical angles are equal. 4. 1 = 2, ab = dc if two sides = and ||, then a parallelogram. 5. ab||dc if alternate interior angles =, then lines parallel. 6. abcd is a parallelogram cpcte
Answers: 2
Suppose that a person invests in 6 stocks, each with a 40% chance of havingno return, a 30% chance o...
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