Psych 5 Elementary Statistics for the Behavioral and Social Sciences
(4)
Prerequisite: Qualification by assessment
process or Mathematics 52 (formerly Mathematics 29) or two years of high
school algebra with a grade of "C" or better.
Prerequisite knowledge/skills: Before
entering the course the student should be able to
1.
identify numbers as belonging to specified sets, and graph
discrete and continuous sets of real numbers,
2.
perform the basic arithmetic operations with positive and
negative real numbers,
3.
know and apply the rules of exponents and the order of operations
in algebraic expressions,
4.
use the properties of addition and multiplication for real
numbers,
5.
solve linear equations and inequalities in one variable,
6.
add, subtract, multiply and divide rational algebraic
expressions, and reduce to lowest terms,
7.
solve equations involving rational algebraic expressions, and
analyze and solve word problems leading to such equations,
8.
simplify radical expressions involving numbers and/or variables,
9.
perform addition, subtraction, multiplication and division of
expression involving radicals and complex numbers and simplify the
results, including rationalization of denominators,
10.
solve equations that involve radicals,
11.
analyze and solve application problems requiring the use of
quadratic equations,
12.
graph points in the rectangular coordinate system, and straight
lines from ordered pairs obtained from a linear equation,
13.
determine the slope of the line between any given pair of points,
14.
know the slope formulas for the equation of a straight line, and
be able to determine the equation of a particular straight line from
specified input information,
15.
solve and graph linear inequalities in two variables.
Total Hours: 64 hours lecture
Catalog Description: This course
provides students with a solid foundation in statistics as used in
psychological, sociological, and behavioral research. Students will
develop a useable understanding of research design, the organization of
data, measures of central tendency and variability, central tendency
theory, descriptive and inferential statistics, parametric and
nonparametric tests, and basic test assumptions.
Type of Class/Course: Degree Credit
Text: Thorne, B. M. & Giesen.
Statistics for the Behavioral Sciences. 4th ed. New York,
NY: McGraw Hill, 2002 or equivalent.
Additional Instructional Materials:
Statistics capable handheld calculator, graphing paper.
Course Objectives:
By the end of the course, a
successful student will be able to
1.
determine level/scale of data (nominal, ordinal, interval,
ratio),
2.
describe populations and samples using descriptive statistics,
3.
organize data using descriptive statistics,
4.
develop and interpret frequency tables and histograms,
5.
transform raw data into z-scores,
6.
interpret z-scores in relation to research question,
7.
estimate probability of occurrence for a range of scores using
standardized tables,
8.
calculate and interpret 95% and 99% confidence intervals in
relation to research question,
9.
calculate measures of dispersion,
10.
compare and contrast measures of dispersion,
11.
calculate measures of central tendency,
12.
compare and contrast measures of central tendency,
13.
discuss types of kurtosis, factors influencing kurtosis, and
impact of kurtosis on validity of inferences,
14.
explain central tendency theory in the context of normal
population distributions,
15.
explain central limits theory in the context of sample size,
16.
compare and contrast descriptive and inferential statistics,
17.
compare and contrast parametric and non-parametric hypothesis
tests,
18.
explain and apply basic assumptions underlying hypothesis
testing,
19.
explain use of critical scores and
a
level in hypothesis testing,
20.
perform a statistical analysis,
21.
apply the rules of probability to descriptive and inferential
data,
22.
identify independent and dependent variables in a research
question,
23.
determine the appropriate hypothesis test based on research
question and level of data,
24.
perform the appropriate hypothesis test based on research
question and level of data,
25.
use central tendency theory to explain
a,
b,
and power of hypothesis test, sample size effects, and changes in
standard deviation,
26.
appropriately interpret the results of hypothesis tests,
27.
appropriately relate results of hypothesis test to the research
question,
28.
calculate and interpret directional and non-directional t-tests
on one and two sample means,
29.
calculate and interpret One-way and Two-way ANOVA,
30.
discuss main effects and interaction effects of Two-way ANOVA,
31.
perform and interpret Pearson’s Product Moment Correlation,
32.
perform and interpret chi‑square tests of independence,
33.
perform and interpret chi‑square tests of goodness of fit,
34.
discuss post hoc, a priori, and non-parametric
alternatives to t-tests, ANOVAs, and Pearson’s Correlation,
35.
and write a statistical results section for an APA format
research paper.
Course Scope and Content:
Unit I Statistics as a
Language
A.
Basic statistical terms
B.
Research terminology
Unit II Descriptive Statistics
A.
Definitions and Scaling
B.
Frequency Distribution and Graphing
C.
Measures of Central Tendency – Normal Distribution
D.
Measures of Dispersion – Normal Distribution
E.
Introduction to Probability
F.
Standardized Scores
Unit III Inferential Statistics
- Parametric
A.
Confidence Intervals and Hypothesis Testing
B.
Significance of Difference Between Two Sample Means
C.
Probability
D.
One-way Analysis of Variance
E.
Post hoc
Comparisons
F.
Two-way Analysis of Variance
G.
Correlation and Regression
Unit IV Inferential Statistics
- Non-Parametric Testing
A.
Chi Square – Goodness of Fit and
B.
Chi Square – Test of Independence
C.
Alternative test for t-test and F-test
Learning Activities Required Outside of
Class:
The students in this class
will spend a minimum of 8 hours per week outside of the regular class
time doing the following:
1.
Individual study
2.
Skills practice
3.
Group study
4.
Completing required reading
5.
Performing an individually determined data collection and
analysis exercise
6.
Writing a research paper based on the individually determined
data collection and analysis exercise
Methods of Instruction:
1.
Lecture on statistical theory/research theory
2.
Group discussion
3.
Instructor demonstrated problem solving
4.
Instructor led problem solving
5.
Individual problem solving with instructor guidance
6.
Group problem solving with peer guidance
7.
Individual problem solving
8.
Individual statistical culminating project paper
Methods of Evaluation:
1. Computational and
non‑computational problem‑solving demonstrations including:
a.
exams
b.
homework problems
c.
quizzes
d.
discussions
e.
peer review/observation
f.
instructor review/observation
g.
culminating project paper
h.
comprehensive final exam
