Chapter #11 Flashcards

1
Q

A normal curve is a?

A

theoretical frequency distribution of all possible values in a population.

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2
Q

In a normal distribution curve, the mode, median, and mean?

A

Are equal.

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3
Q

Levels of significance and probability are based on?

A

The logic of the normal curve.

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4
Q

In research, the probability that any data score will be within a certain range of a mean value is calculated based on?

A

The theory of the normal curve.

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5
Q

The normal curve is the frequency distribution of?

A

all possible population values. It is theoretical in that no naturally occurring population perfectly fits the curve. However, for a data set of 30 or more values, most distributions approximate the normal curve—a few small values, many values in the middle, and a few large values.

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6
Q

For a normal curve, about____are within one standard deviation of the mean, and about_________

A

68% of variable values

95% of the values are within two standard deviations of the mean.

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7
Q

Type I (more serious) and Type II (less serious) errors: Type 1 error

A

occurs when the null hypothesis is rejected when it is true. (e.g., when the results indicate that there is a significant difference, when reality there is not)

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8
Q

Type I (more serious) and Type II (less serious) errors: Type 2 error

A

occurs when the null hypothesis is regarded as true but is in fact false (e.g., The results indicate there is no significant difference, when in reality there is a difference)

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9
Q

The risk of a type II error can be determined using?

A

power analysis (1-β)

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10
Q

4 parameters of a power analysis:

A
  • The level of significance (α = 0.05)
  • Sample size
  • Power (minimum acceptable power is 80%)
  • Effect size (> 0.50)
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11
Q

Power is the probability that a statistical test will detect?

A

detect a significant difference if one exists (The probability of correctly rejecting H0= 1-β (power)

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12
Q

Descriptive Statistics: Frequency

A

Ungrouped frequency distributions. Grouped frequency distributions. Percentage distributions

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