Test One - Chapters 1-6 Flashcards

1
Q

Variability

A

The degree to which scores in a distribution are spread out

How much distance to expect between one score and another

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2
Q

Standard Deviation

A

The distance between each score and the mean
The average distance from the mean

Most commonly used measure of variability

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3
Q

Standard Deviation for Samples

A

Samples are consistently less variable than their population
Sample variability is a biased estimate of population variability
Consistently underestimates the population value

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4
Q

Descriptive Statistics

A

Organizes and summarizes info from a research study

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5
Q

Inferential Statistics

A

Determines what conclusions can be drawn from a research study
- use the sample data as the basis for answering questions about the population
> to accomplish this, typically built around the concept of probability

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6
Q

Statistics

A

A set of mathematical procedures for organizing, summarizing and interpreting info

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7
Q

Parameter

A

A value that describes a population

i.e. 65% are female

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8
Q

Statistic

A

A value that describes a sample

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9
Q

Sampling Error

A

Discrepancy between the sample and the population

Unpredictable, random differences that exist between samples

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10
Q

Operational Definition

A

A statement of procedures (operations) used to define research variables

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11
Q

Discrete Variable

A

Variable with separate, indivisible categories

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12
Q

Continuous Variable

A

Infinite number of value between two observed values

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13
Q

Deviation Score

A

x-u

u= mew

Sum of deviation scores should always be 0

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14
Q

Nominal Scale

A

classify individuals into categories that have different names
eg. gender, university, etc.

direction of difference = no
magnitude of difference = no

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15
Q

Ordinal Scale

A

set of categories organised in an ordered sequence
eg. t-shirt size, ranked place in a race, class, etc.

direction of difference = yes
magnitude of difference = no

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16
Q

Interval Scale

A

categories form a series of intervals all of the exact same size
eg. temperature or golf scores

  • arbitrary zero point -> zero represents the presence of something
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17
Q

Ratio Scale

A

categories form a series of intervals all of the exact same size
eg. distance, time, weight

  • absolute zero point -> zero represents the absence
18
Q

N v.s. n

A
N = total number of scores in a population
n = total number of scores in a sample
19
Q

u (mew) v.s. M

A

u (mew) = mean of a population
i.e. Σx/N

M = mean of a sample
i.e Σx/n

20
Q

Order of Operations

A

(1) parentheses (_____)
(2) squaring
(3) x or /
(4) Σ
(5) +/-

21
Q

Central Tendency

A

single value that defines the average score
identifies the center of the distribution

no single measure will always produce a central, representative value in every situation

uses mean, median and mode to find “center”

22
Q

Weighted Mean

A

combining two sets of scores to find the overall mean

*below the 1 and 2 represent the set

Σx1 + Σx2 / n1 + n2

23
Q

Rules of the Mean

A

changing the value of any score will change the mean

24
Q

Bimodal or Multimodal

A

two or more modes

25
The Mode is preferred when...
nominal scale of measurement discrete variables describing the shape of the distribution graph
26
The Mean is preferred when...
preferred measure of central tendency
27
The Median is preferred when...
few extreme scores unknown or undetermined scores no upper or lower limit for one category
28
Variability
the degree to which scores in a distribution are spread out how much distance to expect between one score and another
29
Standard Deviation
most commonly used measure of variability the distance between each score and the mean the average distance from the mean
30
σ v.s. s
``` σ = standard deviation for a population s = standard deviation for a sample ```
31
σ²
variance | = SS/N
32
Computational Formula
SS = ΣX2 - (ΣX)2/N
33
Standard Deviation for Samples
samples are consistently less variable than their population sample variability is a biased estimate of population variability consistently underestimates the population value ``` to correct for this do n-1 i.e. sample variance is: s2 = SS/n-1 sample standard deviation is: s = square root of SS/n-1 ```
34
z-Scores
* statistical technique that uses the mean and standard deviation to transform each x-value into a standardized score * tells us exactly where x-values are located in a distribution * sign tells whether the score is above (+) or below (–) the mean * number tells distance (number of standard deviations) from the mean
35
Characteristics of a z-score distribution
* shape of z-score distribution will be the same as the original * each individual score stays in the same position * the mean is always = 0 * the standard deviation is always = 1
36
Probability
For a situation in which several different outcomes are possible, the probability for any specific outcome is defined as a fraction or a proportion of all the possible outcomes. If the possible outcomes are identified as A, B, C, D, and so on, then: probability of A = number of outcomes classified as A / total number of possible outcomes - probability gives us a connection between populations and samples
37
The role of probability in inferential statistics
Probability is used to predict what kind of samples are likely to be obtained from a population. Probability establishes a connection between samples and populations. Inferential statistics rely on this connection when they use sample data as the basis for making conclusions about populations.
38
Simple Random Sample
A simple random sample requires that each individual in the population has an equal chance of being selected.
39
Random Sampling
• each individual in the population has an equal chance of being selected for a sample. p = 1/N • the probabilities must stay constant from one selection to the next if more than one person is selected - sampling with replacement A sample produced by this technique is known as a random sample.
40
Probability and Normal Distribution
* highest frequencies are in the middle (close to the mean) | * lowest frequencies are in the tails (highest and lowest scores)
41
Probability and z-Score Distribution
* percent of scores that fall within each region | * regions on left side of 0 are the same as the right side (symmetrical)