Exam 2 Terms Flashcards

1
Q

Characteristic or measure obtained by using the data values from a sample

A

Statistic

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2
Q

Characteristic or measure obtained by using all the data values from a specific population

A

Parameter

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3
Q

The sum of the total X values, divided by the total number of values

A

Mean

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4
Q

Midpoint of the data array. Symbol is MD

A

Median

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5
Q

The value that occurs most often in a data set

A

Mode

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6
Q

Data set that has two values that occur with the same greatest frequency

A

Bimodal

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7
Q

A data set that has more than two values that occur with the same greatest frequency

A

Multimodal

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8
Q

No data value occurs more than once

A

No mode

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9
Q

Majority of the data values fall to the left of the mean and cluster at the lower end of the distribution; tail is to the right.
Mean is to the right of the median, and mode is to the left of the median.

A

Positively skewed or right-skewed distribution

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10
Q

Data values are evenly distributed on both sides of the mean (when the distribution is unimodal, the mean, median, and mode are the same and at the center of the distribution)

A

Symmetric Distribution

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11
Q

Majority of the data values fall to the right of the mean and cluster at the upper end of the distribution. Mean is to the left of the median, and mode is to the right of the median.

A

Negatively skewed or left-skewed

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12
Q

Highest value minus the lowest value

A

Range (R)

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13
Q

Based on the difference or distance each data value is from the mean

A

Data Variation

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14
Q

Data variation difference or distance is called

A

Deviation

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15
Q

Binomial experiment requirements

A

1.) Must be a fixed # of trials.
2.) Each trial can only have 2 outcomes or outcomes that can be reduced to two outcomes.
3.) The outcomes must be independent of one another.
4.) Probability of success must remain the same for each trial.

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16
Q

Five Number Summary

A
  1. Minimum
  2. Q1
  3. Median
  4. Q3
  5. Maximum
17
Q

Requirements for a Probability Distribution

A
  1. Outcomes X
  2. Probability P(X)
  3. Outcomes can be negative
  4. Probability can’t be negative, and all values added have to equal 1.
18
Q

Requirements for Probability Distribution Graph

A
  1. Make a frequency distribution graph
  2. Find probability (divide frequency of each outcome by the sum of frequencies)
  3. Place outcomes on X-axis and probabilities on Y-axis. Draw vertical bars of each pair of data.