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    JMickey1's Avatar
    JMickey1 Posts: 1, Reputation: 1
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    #1

    Aug 3, 2009, 01:38 PM
    Statistic probability , etc.
    1. If a set of measurement has a mean of 45 and a standard deviation 5, convert the value of X into standard units where X = 55.

    2. A random sample of 250 working adults found that 37% access the Internet at work, 44% access Internet at home, and 21% access it at both work and home. What is the probability that a person in this sample selected at random accesses the Internet at home or at work?

    3. Suppose that P(A) = .6, P(B) = .3, and events A and B are mutually exclusive:

    (a) Find the probability of A or B
    (b) Find the probability of A and B

    4. Find: (a) the normal curve area which lies between z = – .33 and z = .57; and,

    (b) z if the normal curve area between – z and + z is .7888

    5. The number of ounces of soda that a vending machine dispenses per cup is normally distributed with a mean of 12 oz. and a standard deviation of 4 oz. Find the probability that:

    (a) more than 16 oz. is dispensed in a cup; and,
    (b) between 15 and 18 oz. are dispensed in a cup
    galactus's Avatar
    galactus Posts: 2,271, Reputation: 282
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    #2

    Aug 3, 2009, 03:01 PM
    2. A random sample of 250 working adults found that 37% access the Internet at work, 44% access Internet at home, and 21% access it at both work and home. What is the probability that a person in this sample selected at random accesses the Internet at home or at work?


    3. Suppose that P(A) = .6, P(B) = .3, and events A and B are mutually exclusive:

    (a) Find the probability of A or B
    (b) Find the probability of A and B
    Mutually exclusive means they can not happen at the same time. That is P(A and B)=0

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