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Consider each of the following distributions. If the distribution is binomial show how it has all the characteristics necessary. If the distribution is not binomial explain why not.
i) The probability distribution for the number of hearts drawn when 5 cards are selected without replacement from a pack of 52 playing cards.
ii) The probability distribution for the number of people believing in astrology when a random sample of 40 is taken and it is known that 22% of people do believe in astrology.
iii) The probability distribution for the number of year 12 students who will enter university if 20 year 12 students are chosen randomly. University entrance record show that 30% of year 12 students continue on to University.
iv) The probability distribution for the outcomes of the treatment for back pain. One hundred patients are treated. The probability of a cure is 0.4, while the probability of an improvement but not a complete cure is, 0.3.
i) The probability distribution for the number of hearts drawn when 5 cards are selected without replacement from a pack of 52 playing cards.
ii) The probability distribution for the number of people believing in astrology when a random sample of 40 is taken and it is known that 22% of people do believe in astrology.
iii) The probability distribution for the number of year 12 students who will enter university if 20 year 12 students are chosen randomly. University entrance record show that 30% of year 12 students continue on to University.
iv) The probability distribution for the outcomes of the treatment for back pain. One hundred patients are treated. The probability of a cure is 0.4, while the probability of an improvement but not a complete cure is, 0.3.