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Probability (Normal Approximation)
A pollster wishes to know the percentage p of people in a population who intend to vote for a particular candidate. How large must a random sample with replacement be in order to be at least 95 % sure that the sample percentage is within one percentage point of p.
Also, if the variables in an equation were reversed, what would happen to the graph of the equation? This was the example I was given, how would the graph of y = x² relate to the graph of x = y²?
Probability mass function 2.) Suppose X has probability mass function Pr{X = k} = c(k + 2) for k = -1, 0, 1, 2
Find the rate of change.
Develop a joint probability table. Develop a probability tree showing all marginal, conditional, and joint probabilities.
Make a confidence interval at the 95 percent level
Determine the multiple integral under given condition using spherical coordinate - Determine the following triple integral by converting it to an appropriate coordinate system and integrating.
Ron the realtor is offered a job directly out of real-estate school. he has a selection as to which way he will receive his salary the first year.
How can you compute the union and intersectio of two sets, using some of the methods that the set interfce provides? hint: your code should not be bigger than four lines
Conditional Probability: Ball Colour, An urn contains four coloured balls: two orange and two blue. Two balls are selected at random without replacement, and you are told that at least one of them is orange.
On the other hand, give an example of a metric space in which every Cauchy sequence converges; and then prove this metric space is Cauchy sequence and also converges.
Let A, B, C be sets and let X be a set containing A, B, C as subsets. Prove that A intersects (B union C)= (A intersects B) union (A intersects C)
Test using the traditional approach with α = 0.05
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