GRAVETTER_CH02_PERCENTILES, PERCENTILE RANKS, AND INTERPOLATION Flashcards

1
Q

TRUE OR FALSE: The sole purpose of a frequency distribution is to provide a description of an entire set of scores.

A

FALSE.

It can also be used to describe the position of an individual within the set.

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2
Q

What is the term for individual scores or x values?

A

Raw scores

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3
Q

What is the term for the percentage of individuals in the distribution with scores at or below the particular value?

A

Rank or percentile rank

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4
Q

When a score is identified by its percentile rank, the score is called a ___________.

A

percentile

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5
Q

TRUE OR FALSE: The percentile rank refers to a percentage, while the percentile refers to a score.

A

TRUE.

e.g. X=43 has a percentile rank of 60% and the score would be called the 60th percentile.

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6
Q

What are the values that result from counting the number of scores that are in or below each category on a scale, and represent the accumulation of individuals as you move up the scale?

A

Cumulative frequencies (cf)

Refer to Ex 2.6, p.50

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7
Q

The percentage of individuals with scores at or below a particular point in the distribution. These are associated with the upper real limits of the corresponding scores or intervals.

A

cumulative percentages (c%)

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8
Q

THINK! What is the relationship between cumulative frequencies (cf) and upper real limits?

A

The key is to remember that the values in a frequency distribution table are usually measurements of a continuous variable, therefore real limits exist. When considering cumulative frequencies, we must always recall that these values represent intervals on a scale of measurement.

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9
Q

This is a process used to estimate values within intervals of two different scales by assuming that fractional portions of one scale correspond to the same fractional portions of the other scale.

A

Interpolation

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10
Q

TRUE OR FALSE: A basic assumption underlying interpolation is that there is a constant rate of change from one end of the interval to the other.

A

TRUE.

It is because of this assumption that the values we calculate through interpolation are only estimates.

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