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Math 230 Assessment: Measuring Student Learning in Mathematics - Prof. Don Rose, Exams of Algebra

The assessment methods and results for math 230, a university-level mathematics course. The report covers direct and indirect measures of student learning outcomes (slos), including pre/post tests, performance assessments, primary trait analysis, portfolio reviews, focus groups, and employer/faculty surveys. Four slos are assessed through a five-point rubric scale, with results compared between individual instructors and adjunct/full-time instructors.

Typology: Exams

Pre 2010

Uploaded on 08/18/2009

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COURSE-LEVEL ASSESSMENT REPORT10/16/07
Direct Measures Pre/Post Tests Embedded Question Performance Assessment Capstone Exam/Project
Standardized Test Portfolio Primary Trait Analysis Professional Certification
Indirect Measures Focus Group Grad Survey/Interview Employer/Faculty Survey Transfer/Employment Data
Department: Mathematics Program: Mathematics
Course Number: Math 230 Persons Involved: Don Rose, Matt Bourez, Mark Tom, Vineta Harper
Expected Course Outcomes
(1) What course outcome from the course outline will
be measured? (2) This outcome should be one that the
instructor(s) think that students should carry beyond
the end of the semester. (3) Describe the context for the
student to display the skill or behavior. (4) Does the
outcome have enough detail to drive the course?
(Bloom’s Taxonomy.)
Assessment Methods and Criteria
(1) Which outcome(s) is being assessed? (2) Who will
be assessed? (3) What will be assessed? (4) When and
how will the assessment take place? (5) Give
information about the research design. (6) What will be
considered “passing”?
Assessment Results
(1) Who wrote report? (2) When was the study
conducted? (3) What were the results?
Response Plan
(1) Since dialogue is an important part of SLO
Assessment, who discussed the assessment
results? (2) When were the results
discussed? (3) What changes will result
in the outcomes statement, the assessment
tool or teaching?
1. Solve absolute value equations and
inequalities.
2. Aolve rational and quadratic inequalities.
3. Add, subtract, multiply, and divide
complex numbers and radical expressions.
4. Solve radical equations.
5. Solve equations that are quadratic in
form and their applications by factoring,
extracting roots, completing the square and
the quadratic formula.
6. Identify and graph the following conic
sections whose equations are given in
standard form: circles, parabolas, ellipses,
and hyperbolas.
7. Apply the definition of a function,
function notation, and the vertical and
horizontal line tests.
8. Graph and determine the domain and
range of the square root function, the
absolute value function, the squaring and
cubing functions, the reciprocal function,
and the exponential and logarithmic
functions including translations and
reflections of these core graphs.
Four of these outcomes will be assessed
through a five-point rubric scale beginning
in the Fall 2007. The assessment will
consist of four problems, each typical of the
outcome being assessed. The problems will
be included as a required portion of each
student’s final exam for the course. The
outcomes will be graded by the instructor,
and returned to the department for
tabulation. All instructors of Math 230 will
participate. Results will compare
differences in the same and different
courses between individual instructors and
by adjunct/full-time instructors.
12/2/2020 1
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COURSE-LEVEL ASSESSMENT REPORT10/16/ Direct Measures Pre/Post Tests Embedded Question Performance Assessment Capstone Exam/Project Standardized Test Portfolio Primary Trait Analysis Professional Certification Indirect Measures Focus Group Grad Survey/Interview Employer/Faculty Survey Transfer/Employment Data

Department : Mathematics Program : Mathematics

Course Number : Math 230 Persons Involved : Don Rose, Matt Bourez, Mark Tom, Vineta Harper

Expected Course Outcomes

(1) What course outcome from the course outline will be measured? (2) This outcome should be one that the instructor(s) think that students should carry beyond the end of the semester. (3) Describe the context for the student to display the skill or behavior. (4) Does the outcome have enough detail to drive the course? (Bloom’s Taxonomy.)

Assessment Methods and Criteria

(1) Which outcome(s) is being assessed? (2) Who will be assessed? (3) What will be assessed? (4) When and how will the assessment take place? (5) Give information about the research design. (6) What will be considered “passing”?

Assessment Results

(1) Who wrote report? (2) When was the study conducted? (3) What were the results?

Response Plan

(1) Since dialogue is an important part of SLO Assessment, who discussed the assessment results? (2) When were the results discussed? (3) What changes will result in the outcomes statement, the assessment tool or teaching?

  1. Solve absolute value equations and inequalities.
  2. Aolve rational and quadratic inequalities.
  3. Add, subtract, multiply, and divide complex numbers and radical expressions.
  4. Solve radical equations.
  5. Solve equations that are quadratic in form and their applications by factoring, extracting roots, completing the square and the quadratic formula.
  6. Identify and graph the following conic sections whose equations are given in standard form: circles, parabolas, ellipses, and hyperbolas.
  7. Apply the definition of a function, function notation, and the vertical and horizontal line tests.
  8. Graph and determine the domain and range of the square root function, the absolute value function, the squaring and cubing functions, the reciprocal function, and the exponential and logarithmic functions including translations and reflections of these core graphs. Four of these outcomes will be assessed through a five-point rubric scale beginning in the Fall 2007. The assessment will consist of four problems, each typical of the outcome being assessed. The problems will be included as a required portion of each student’s final exam for the course. The outcomes will be graded by the instructor, and returned to the department for tabulation. All instructors of Math 230 will participate. Results will compare differences in the same and different courses between individual instructors and by adjunct/full-time instructors.

Expected Course Outcomes

(1) What course outcome from the course outline will be measured? (2) This outcome should be one that the instructor(s) think that students should carry beyond the end of the semester. (3) Describe the context for the student to display the skill or behavior. (4) Does the outcome have enough detail to drive the course? (Bloom’s Taxonomy.)

Assessment Methods and Criteria

(1) Which outcome(s) is being assessed? (2) Who will be assessed? (3) What will be assessed? (4) When and how will the assessment take place? (5) Give information about the research design. (6) What will be considered “passing”?

Assessment Results

(1) Who wrote report? (2) When was the study conducted? (3) What were the results?

Response Plan

(1) Since dialogue is an important part of SLO Assessment, who discussed the assessment results? (2) When were the results discussed? (3) What changes will result in the outcomes statement, the assessment tool or teaching?

  1. Find the inverse of core functions, determining when functions have inverses and recognizing properties of inverse functions.
  2. Solve exponential and logarithmic equations including those that require simplification through the use of various properties of logarithmic and exponential functions.
  3. Solve applications of logarithmic and exponential equations (for ex: exponential growth and decay, pH, compound and continuous interest, carbon dating, half-life, and earthquake magnitudes).