Ch 1-6 Intro to Stats Flashcards

1
Q

Manipulated variable by the researcher. Has different experimental conditions

A

Independent variable

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2
Q

Measured variable by researcher as it naturally responds to other factors

A

Dependent variable

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3
Q

Typically a range of techniques and procedures that are used to analyze, interpret, display, or make decisions based on data.

A

Statistics

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4
Q

Represents the measured value of variables

A

Data

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5
Q

Characteristic/feature of the subject/item that we are interested in understanding.

A

Variable

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6
Q

Variables that express an attribute that do not imply a numerical ordering. Ex: hair color, eye color, religion, gender, etc.

A

Qualitative variables (categorical)

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7
Q

Variables that are measured in terms of numbers. Ex: height, weight, grip strength, levels of testosterone

A

Quantitative variables (numerical)

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8
Q

Specific values that cannot be subdivided. They have no decimals, but the averages of them can be factorial. Ex: number of siblings

A

Discrete (quantitative) variables

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9
Q

Can be meaningfully split into smaller parts. They are generally measured using a scale. Ex: time to respond

A

Continuous (quantitative) variables

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10
Q

Categorizes variables into mutually exclusive labeled categories (not in rank order). Ex: gender categories- male, female, nonbinary, transgender, other

A

Nominal scales

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11
Q

Classifies variables into categories that have a natural order or rank. Ex: Strongly agree, somewhat agree, neither agree nor disagree, somewhat disagree, strongly disagree

A

Ordinal scales

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12
Q

Measures variables on a numerical scale that has equal intervals between adjacent values. There is NO true zero (not a complete absence of something) Ex: Temperature (zero doesn’t mean absence of heat)

A

Interval scales

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13
Q

Interval scales but with a true zero. Ex: You can answer “0” on a question that asks how many children you have.

A

Ratio scales

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14
Q

A specified group that a researcher is interested in. Can be really broad or narrow. Ex: “All people” or “all psychology students at CSUF”

A

Population

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15
Q

subset of a population Ex: 50 out of 5000 people

A

Sample

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16
Q

Conclusions that are only applicable to a sample but not the general population

A

Sampling bias

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17
Q

every member of the population has an equal chance of being selected into the sample. It is completely random. Ex: Using a random number generator to pick participants.

A

Simple random sampling (SRS)

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18
Q

Identify members of each group, then randomly sample within subgroups. Ex: Dividing members based on their ethnic backgrounds. If there’s more people in a certain subgroup, there might be more people of that subgroup in the population.

A

Stratified sampling

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19
Q

Picking a sample that is close at hand. Ex: TitanWalk booths just pick a random student that walks by closest to their booth.

A

Convenience sampling

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20
Q

Ex: Low GPA is associated with low levels of sleep

A

Associable claims

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21
Q

Ex: The more caffeine you take, the more hyperactive you get.

A

Casual claims

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22
Q

Involves manipulation of an independent variable, identifiable when a research has different conditions (different IV levels). Supports causal claims. (that X caused Y)

A

Experimental design

23
Q

Involves manipulation of an independent variable but DOESN’T USE random assignment. Can somewhat support causal claims. (It is very likely X caused Y)

A

Quasi-experimental designs

24
Q

Involves observing things as they occur naturally and recording observations. Supports association claims, also called correlation research.

A

Non-experimental designs

25
Q

Use dot summarize and DESCRIBE data from a sample. You can’t generalize things with these types of statistics. Ex: mean, median, mode, frequencies, range, etc.

A

Descriptive statistics

26
Q

Used to generalize the data from our sample to the population or to other samples. These types of statistics are used to DRAW CONCLUSIONS. Ex: t tests, regression, ANOVA, etc.

A

Inferential statistics

27
Q

Percentage Formula

A

Relative Frequency x 100

28
Q

Relative Frequency Formula

A

Frequency/total

29
Q

thin part (fewer scores) to the right

A

Positively skewed

30
Q

thin part (fewer scores) to the left

A

Negatively skewed

31
Q

number describing a sample Ex: X-bar = 3,800

A

Statistic

32
Q

number describing a whole population. Ex: μ = 4,000

A

Parameter

33
Q

Utilizing terms to make a graph universally understood. Ex: Using one of the most representable breeds of a mixed dog to describe what a dog looks like. Three features: form, central tendency, and variability

A

distributions

34
Q

A value that attempts to describe a whole set of data with a single value that represents a distribution’s middle/center. Allows us to describe our sample ONLY
DOESN’T allow us to make general conclusions about a broader population/confirm differences between other samples

A

Central tendency

35
Q

Arithmetic average, sum of the scores divided by the number of scores

A

Mean

36
Q

Point that divides a distribution of scores into equal halves

A

Median

37
Q

Score that occurs most frequently in a distribution

A

Mode

38
Q

Mean, median, & mode are the same

A

Symmetric distribution

39
Q

Mean, median, & mode are NOT the same

A

Skewed distribution

40
Q

Mean is smaller than median

A

Negative skew

41
Q

Mean is larger than median

A

Positive skew

42
Q

Refers to how spread out a group of scores are. Used synonymously with spread and dispersion.

A

Variability

43
Q

75th percentile - 25th percentile. Range of scores that contains the middle 50% of a distribution.

A

Interquartile Range

44
Q

Descriptive measure of the dispersion of scores around the mean

A

Standard deviation

45
Q

A bell-shaped, theoretical distribution that predicts the frequency of occurrence of chance events.

A

Normal distribution

46
Q

Hypothesized scores based on mathematical formulas and logic

A

Theoretical distributions

47
Q

A distribution that comes from direct observations

A

Empirical distribution

48
Q

A standardized version of a raw score (X) that gives information about the relative location of that score within its distribution

A

Z-score

49
Q

Tells you the distance of the score between the center and the mean

A

magnitude

50
Q

Sample statistics tend to differ from true population values.

A

Sampling error

51
Q

Probability of an event (A). Ranges from .00 (no possibility to 1.00 (guaranteed to happen. These can be converted into percentages by multiplying by 100. Ex: The probability of getting heads by flipping a coin. P(Heads) = ½ = .50 = 50%

A

Probability: P(A)

52
Q

probability distributions created by drawing many random samples of a given size (n) from the same population for a given statistic.

A

sampling distribution

53
Q

When we take a sample from a population and interpret the data of that sample.

A

Sample distribution

54
Q

“For any population of scores, regardless of form, the sampling distribution of the mean approaches a normal distribution as N (sample size) gets larger. Furthermore, the sampling distribution of the mean has a mean equal to μ and a standard deviation (standard error) equal to 2/n.

A

Central Limit Theorem