Exam 6: The Normal Distribution, Probability, and Standard Scores

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The standard normal deviate (z) is defined as.

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If a distribution is normal with μ = 50 and σ = 10, then what proportion of the scores will fall between 30 and 70?

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Which of the following is true of a normal distribution?

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In the standard normal distribution, which of the following intervals between z scores contains the largest proportion of scores?

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In a normal distribution, what proportion of scores fall within the interval between the first standard deviation below the mean to the second standard deviation below the mean?

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The standard normal distribution has a mean equal to and a standard deviation equal to.

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A probability obtained by measuring actual long-term occurrences of an event is called a(n) probability.

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A normally distributed set of scores has a μ = 500 and σ = 100. What proportion of scores is between 400 to 600?

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The frequency distribution of a normally distributed set of scores can be described completely by the and.

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With a mean of 100 and a standard deviation of 10, the standard normal deviate for a score of 95 is.

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In a normal distribution, what proportion of scores fall within the interval between the mean to one standard deviation above the mean?

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The cumulative relative frequency in a normal distribution is equal to.

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If a distribution is normal with μ = 75 and σ = 15, then what proportion of the scores will fall between 30 and 120?

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If you obtained a standard score on a history test expressed as z = 0.0 and a standard score on a mathematics test of z = -0.5, then you did.

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In probability, the occurrence of a set of outcomes is called a(n).

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Which of the following standard scores reflects the poorest relative performance on a test?

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The probability of an exact value of a score occurring in a continuous distribution is.

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The normal distribution.

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Which of the following standard scores reflects the best relative performance on a test?

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In a normal distribution, what proportion of scores fall within the interval between the mean and the highest value in the distribution?

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