Exam 1 Flashcards

1
Q

Data

A
  • the facts and figures collected, analyzed, and summarized for presentation and interpretation
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2
Q

Observation

A
  • the set of measurements obtained for a particular element.
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3
Q

Nominal Scale

A
  • the data for a variable consists of labels or names (the order of the labels IS NOT meaningful).
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4
Q

Ordinal Scale

A
  • the data for a variable consists of labels or names (the order of the labels IS meaningful).
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5
Q

Interval Scale

A
  • numeric data where the interval between values is a fixed unit of measure.
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6
Q

Ratio Scale

A
  • the data have the properties of the interval scale, and the ratio of 2 values is meaningful.
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7
Q

Categorical Data

A
  • use labels or names to identify an attribute of an ele-ment.
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8
Q

Quantitative Data

A
  • Use of numbers
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9
Q

Cross-Sectional Data

A
  • are data collected at approximately the same point in time.
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10
Q

Time Series Date

A
  • data collected over several time periods.
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11
Q

Statistical Inference

A
  • The process of using data collected on a sample to draw conclusions about a population
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12
Q

Population

A
  • the set of all elements of interest in a particular study.
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13
Q

Census

A
  • The process of collecting data on the entire population
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14
Q

Sample

A
  • a subset of the population
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15
Q

Sample Survey

A
  • The process of collecting data on a sample
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16
Q

Frequency Distribution

A
  • Tabular summary of the data showing the number of items in each class.
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17
Q

Relative Frequency Distribution

A
  • Shows the proportion of items belonging to a class.

- Relative Frequency = Frequency/n

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18
Q

Bar Graph

A
  • Graph showing the frequency, relative frequency or percent frequency distribution.
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19
Q

Pie Chart

A
  • Presents the relative or percent frequency distribution.
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20
Q

Histogram

A
  • Graph that shows the frequency, relative frequency or percent frequency distribution
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21
Q

Cumulative Frequency Distributions

A
  • Shows the number of data items with values less than or equal to the upper class limit
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22
Q

Stem and Leaf Display

A
  • Shows the rank order of the data.

- Shows the shape of the data set

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23
Q

Cross Tabulations

A
  • Tabular summary of two variables
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24
Q

Scatter Diagram

A
  • a graphical representation for two quantitative variables.
25
Sample Statistics
- Numbers that describe a sample
26
Population Parameters
- Numbers that describe a population
27
Mean
- Average Value
28
Median
- Middle Value
29
Mode
- Value that occurs most often
30
Percentiles
- The pth percentile is the value with at least p percent of the observations less than or equal to it and at least (100p) percent of the observations greater than or equal to it.
31
Quartiles
- 1st Quartile = 25th percentile - 2nd Quartile = 50th percentile = median - 3rd Quartile = 75th percentile
32
Outliers
- observations that are much larger or smaller than the rest of the data.
33
Small Outliers
- less than Q1 − 1.5(Q3 − Q1).
34
Large Outliers
- greater than Q3 + 1.5(Q3 − Q1)
35
Range
- The difference between the largest and smallest numbers in the data set.
36
Interquartile Range (IQR)
- The difference between the third quartile and the first quartile.
37
Variance
- The variance is based on the difference between each observation and the mean.
38
Standard Deviation
- The square root of the variance.
39
Z-Scores
- z-scores give the relative locations of observations within the data - z-scores show how far a particular value is from the mean - Z-Score = (Observation - Mean) / Standard Deviation - z is the number of standard deviations the observation is from the mean
40
Empirical Rule
- For a mound-shaped distribution (uni modal, symmetric, normal distribution) we can get better approximations – 68.3% of the values of a normal random variable are within plus or minus one standard deviation of its mean. – 95.4% of the values of a normal random variable are within plus or minus two standard deviation of its mean. – 99.7% of the values of a normal random variable are within plus or minus three standard deviation of its mean
41
Probability
- a numerical measure of the likelihood that an event will occur
42
Experiment
- a process that generates well defined outcomes
43
Sample Space
- the set of all outcomes
44
Classical Method
- Used when all the experimental outcomes are equally likely.
45
Relative Frequency Method
- used when data are available to estimate the proportion of the time each outcome occurs
46
Subjective Method
- used when we cannot assume that the outcomes are equally likely, and we have little relevant data available
47
Event
- A collection of outcomes (or sample points)
48
Complement of an event
- Suppose A is an event. The complement of A, denoted by Ac is another event that consists of all possible outcomes that are not in A.
49
Union of Two Events
- If A and B are events, the union of A and B, denoted A ∪ B, is the event containing all outcomes that belong to A, B, or both.
50
Intersection of 2 events
- If A and B are events, the intersection of A | and B, denoted A ∩ B, is the event containing all outcomes that belong to both A and B.
51
The Addition Law
- P(A ∪ B) = P(A) + P(B) − P(A ∩ B)
52
Mutually Exclusive
- If events A and B have no outcomes in common | - P(A ∪ B) = P(A) + P(B)
53
Random Variable
- a numerical description of an experiment.
54
Discrete Random Variable
- A random variable that assumes either a finite number of values or an infinite sequence of values such as 0, 1, 2
55
Continuous Random Variable
- A random variable that may assume any numerical value in an interval or collection of intervals
56
Probability Distributions
- describe how probabilities are distributed over the values of the random variable.
57
Expected Value or Mean
- compute a measure of central location for a discrete random variable.
58
Variance (Probability)
- measure the variability for a discrete random variable.
59
Normal Distribution
- the most important probability distribution for continuous random variables.