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Suppose a random sample of 100 observations from a binomial population gives a value of p^=0.46 and you wish to test the null hypothesis that the population parameter p is equal to 0.50 against the alternative hypothess that p is greater than 0.50
a) noting that p^= 0.46, does p^ appear to contradict the null hypothesis?
b) use large sample z test to test ho: p=0.50 against the alternative hypothesis, ha: p>0.50 use alpha = 0.05, find the rejection region for the test
c) calculate the value of the test statistic (z = ? )
d) what is the conclusion of the test, reject or not reject
e) find and interpret the observed significance level of the test, what is the p value of the test?
Suppose you are going to randomly order individuals A, B, C, D, E and F. The probability the order will begin A B _ _ _ _ is ____. a. 1.000 b. 0.033 c. 0.027 d. 0.000
For a normal-shaped distribution with μ = 50 and σ = 8: a. What proportion of the scores has values between 46 and 54?
Determine whether the variable of interest has a binomial distribution.
One hundred tickets are sold for a movie at the cost of $10 each. Some tickets have cash prizes as a part of a promotional campaign. There is one prize of $50, three prizes of $25, and five prizes of $20. What is the expected gain if you buy one tick..
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The actual amount of icing sugar that a filling machine puts into "180 gram" jars is well modeled as a normally distributed random variable with σ = 1.88 gram. If it is desired that only 1.2% (i.e. 0.012) of these jars are to contain less than 180.00..
The file HotelPrices contains the prices in English pounds
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11. Let A be an event that a person's primary method of transportation to and from work is an automobile and B be an event that a person's primary method of transportation to and from work is a bus. Suppose that in a large cityP(A) = 0.45 and P(B) = ..
A standard deck of playing cards: Consists of 52 cards These 52 are divided equally (13 each) into four suits: Hearts, Diamonds, Spades, and Clubs.
Four different types of solar energy collectors were tested. Each was tested at five randomly chosen times, and the power (in watts) was measured. The results were as follows.
What values can X take on? What values can Y take on?
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