ELEMENTARY CURRICULUM AND INSTRUCTION: MATHEMATICS

EDMC 4120 - Section 03 (Wednesday )

Instructor: Elmano M. Costa, Ed. D. Fall, 1999

Office: Prof. Schools Bldg. 334 3 Units

Wednesday-12:45 - 3:41 P-104

Phone: (Dept.) 667-3357 (Office) 667-3638 Email: ecosta@toto.csustan.edu

Office Hours: Mon. 1:00-4:00; Wed. 4:30-5:30. Also, call for any questions, special appointment times, etc. I will be available immediately after class to answer questions/meet with students.

I. Course Description

In this course students will examine the issues and the reform movement shaping mathematics education today. Emphasis will be placed on preparing teachers to work in diverse classrooms, and on using principles from the California Mathematics Framework and California Mathematics Content Standards to inform classroom practice and engage students in purposeful mathematics learning.

Prerequisite: Admission to the Multiple Subjects Credential Program

II. Readings

Required

Burns, Marilyn (1992). About teaching mathematics: A K-8 resource. White Plains, NY: Math Solutions Publications.

Selected Readings from packet given out in class.

Highly Recommended Texts

Baratta-Lorton, Mary (1995). Mathematics Their Way. Palo Alto: Addison-Wesley.

Baratta-Lorton, Robert (1977). Mathematics... A way of thinking. Palo Alto: Addison-Wesley.

Stenmark, Jean Kerr; Thompson, Virginia; & Cossey, Ruth (1986). Family math. UC Berkeley: Lawrence Hall of Science.

III. Other Resources

Ashlock, Robert. B. (1998). Error patterns in computation. Upper Saddle River, New Jersey: Merrill.

Burns, Marilyn (1991). Math by all means: Multiplication, Grade 3. New Rochelle, New York: Cuisenaire Company.

California Department of Education (1991). Seeing fractions: A unit for the upper elementary grades. Sacramento: author.

Johnson, David W. & Johnson, Roger T. (1991). Leaning mathematics and cooperative learning: Lesson plans for teachers. Edina, Minnesota: Interaction Book Company.

Lawrence Hall of Science (1992). Frog math: Predict, ponder, play. Berkeley: Lawrence Hall of Science.

TIMS Curriculum (1997). Math Trailblazers: A mathematical journey using science and language arts. Grades 1-3. Dubuque: Iowa: Kendall/Hunt Publishing Company.

Stein, Marcy; Silbert, Jerry; & Carnine, Douglas (1997). Designing effective mathematics instruction: A direct instruction approach. Upper Saddle River, New Jersey: Merrill.

Van de Walle, John ((1998). Elementary and middle school mathematics. Menlo Park, California: Longman.

Willoughby, Stephen S. (1990). Mathematics education for a changing world. Alexandria, Virginia: ASCD.

IV. Evaluation/Grading

Criteria Used to Evaluate Student Learning
1. Class attendance and punctuality.

2. Meeting due dates for assignments. No tardy/late papers, except in extreme emergencies and only with the permission of the instructor as per policy stated below.

3. All work must be typed.

4. Written work must be of graduate quality. Work that is not will be returned for re-doing.

5. Active and informed participation in classroom discussions and activities.

6. Engaging in out-of-class activities and readings from books, journals, periodicals, etc. and share your learning/discoveries with the class.

7. As this is a 3 unit class, students are expected to spend at least 9 hours per week in preparation.

Assignments/Points                                         Points         Due

• Attendance and active, informed participation                     14                     Ongoing
(1point per day - punctuality is expected)

• Four quizzes on reading OR weekly journal OR midterm    20                    Ongoing OR 10-27-99 OR 12-1-99

• Report & reflection of observations (at least 2                     10                     9-29-99
lessons with one in primary & one in intermediate)

• Lesson Plan, Teaching & Reflection:                                   10                      1 wk. after
Direct Instruction Lesson to peers                                                                     presentation lesson

• Printout and reflection of math web site                                10                     10-27-99

• One pg. summary of Framework Section/class present.         6                     11-3-99

• Lesson Plan, Teaching & Reflection:                                     10                    11-10-99
Exploration lesson to school students

• Written Problem Solving Lesson Plan                                     6                     11-17-99

• Final exam OR teach prob. solv. lesson to students                10                    12-15-99
and submit reflection

• Teaching Problem Solving Lesson to peers                                                  12-8-99 or 12-15-99

                                                                                    TOTAL 100



Grading*

95-100 points A

91-94 points A-

88-90 points B+

84-87 points B

80-83 points B -

77-79 points C+

74-76 points C

70-73 points C-

*All written assignments except the quizzes /tests may be revised and resubmitted if a student so chooses.

GRADE CONTRACT

Grading

Students will contract for their own grade. Please submit a written, signed, and dated statement indicating which grade you want to try to achieve This will be due Week 2 of class. Later in the semester, if there are unforeseen events in your life, and the work becomes just too much, you may contract for a lower grade on Week 10. However no one can contract up for a higher grade later in the semester.

Indicate whether you plan to take final exam or teach the problem solving lesson to students in a public school.

Requirements for Each Grade

All students are required to do the minimum. Those who meet the stated criteria and successfully complete the minimum course requirements will receive a C for the class.

"C" Contract (Minimum) - 70 points possible

1. All required readings and activities.

2. Journal or quizzes or midterm

3. Observation of two mathematics lessons and a reflection on the observations

4. Complete a problem solving lesson plan.

5. Teach a problem solving lesson to peers.

6. Final exam OR teach the problem solving lesson in a school classroom.

7. One page summary of reading section from Math Framework and classroom presentation

"B" Contract - 90 points possible

1. Do all the requirements for a "C" Contract.

2. Teach an exploration lesson in a school and turn in reflection on the lesson.

3. Complete web site assignment.

"A" Contract - 100 points possible

1. Do all the requirements for a "C" Contract

2. Do all the requirements for a "B" Contract

3. Teach a lesson to peers using a direct approach and turn in reflection on the lesson.

Policy on late assignments

1) Written assignments (except quizzes and exams) can be turned in late. For each week that an assignment is late (anytime after the due date and up to the next class meeting time), grades are reduced 2 points from what the assignment would have earned. However, no assignment will be accepted that is more than 2 weeks late. Also, no assignment will be accepted after the last day of class.

2) If a student chooses to redo an assignment or is told by the instructor to redo an assignment, the student has two weeks to turn the assignment in from the date it was returned to the class. After that, the assignment will not be accepted. No assignment will be accepted after the last day of class.

3) Assignments due the last two weeks of the semester cannot be turned in late.

V. Course Objectives:

Students will grapple with the dilemmas, the research, and the reform movement currently reshaping mathematics education.

Students will analyze instructional practices and alternative forms of assessment compatible with the goals outlined in the Framework and the Standards

Students will become familiar with a variety of instructional formats including: whole class instruction, cooperative groups, menu activities, and investigations.

Students will be able to teach three types of math lessons: direct instruction, exploration and problem solving

Students will gain experience working with a wide range of mathematics manipulatives used to develop conceptual understanding.

Students will gain practical experience teaching lessons in classrooms.

An underlying focus of this course will be on preparing teachers to work in culturally, linguistically, and academically diverse classrooms.

Not an objective, but most of all.....

I hope in this course that you will come to enjoy mathematics and that you will gain confidence in yourself, both as a mathematician and as a teacher of mathematics. I hope that this course will serve as a platform for further learning, and that you will find yourself intellectually intrigued by the possibilities for mathematics education in our schools.

-----------------------------------------------------------------------------------------------------------------------------

Note: The following Schedule provides a preliminary outline of topics and assignments. This schedule may be modified by the instructor as necessary.

PART I: FOUNDATIONS OF MATHEMATICS EDUCATION, ARITHMETIC, AND DIRECT INSTRUCTION

Wednesday, Sept. 8 - Session 1

INTRODUCTION AND REVIEW OF THE COURSE; IMPORTANCE OF PATTERN IN MATH

Class Choice: Quizzes, journal of reflection on readings, or mid-term exam

Group norms, icebreakers

Group Activity: How I use math.

The Dilemma(s) Shaping Mathematics Education: An Historical Perspective

Where are we going this semester?

Types of lessons: direct instruction, investigations/explorations, problem solving

Ways of organizing lessons: whole class, centers, menu activities

Organization of students: individual, heterogeneous, and homogeneous groups

Patterns in math education

Writing instructional objectives
 
 

Wednesday, Sept. 15 - Session 2

MATH AS WE KNEW IT: DIRECT INSTRUCTION; THE IMPORTANCE OF PLACE VALUE

Implications for Classroom Teaching

The Missouri Mathematics Project

Modeling: Direct Instruction Lesson

Place value activities

Readings
Good, T. L., Grouws, D.A., & Ebmeier, H. (1983). Active mathematics teaching. New York: Longman Inc. (Chapter 2 Conclusion & Chapter 3, pp. 29-55)
About Teaching Mathematics, Place Value (pp. 173-182)

Begin planning Direct Instruction Lesson

Sign-up for day to teach DI lesson

Due: Contract of which grade you are working for. Write it on a full size sheet of paper and sign it. Be sure to state whether you will take final exam or teach problem solving lesson in a school and whether you will take quizzes or write journal.
 

Wednesday, Sept. 22 - Session 3

TEACHING ADDITION

Methods and sequence of teaching addition

Activities for addition

Reading

About Teaching Mathematics: Addition and subtraction (pp. 183-193).
California Department of Education (1996). Mathematics Program Advisory. Sacramento: Author

Due: 1) Be prepared to teach your lesson using direct instruction techniques ("A" contracts). Schedule will be as per the sign-up sheet completed in week 2. REFLECTION AND LESSON PLAN DUE ONE WEEK AFTER YOUR PRESENTATION.
        2) Turn in journal entry on first two readings (for those who chose journals)
 

Wednesday, Sept. 29 - Session 4

TEACHING SUBTRACTION

Activities for subtraction

Remedial approaches (Touchmath) - Addition and Subtraction

Discussion: Lessons learned from classroom observations

Reading
About Teaching Mathematics: Part I Raising the Issues (pp. 3-28).

Lotan, R. & Benton, J. (1990). Finding out about complex instruction: Teaching math and science in heterogeneous classrooms. In N. Davidson (Ed.), Cooperative Learning in Mathematics. Addison-Wesley.

Due : Reflection of observation of mathematics lessons (all contracts)

Wednesday, Oct. 6 - Session 5

TEACHING MULTIPLICATION

Activities for multiplication

Reading
About Teaching Mathematics: Multiplication (pp. 194-203).

Johnson, D.W. & Johnson, R.T. (1990). Using cooperative learning in math. In Neil Davidson Cooperative Leaning in Mathematics. Menlo Park, CA: Addison-Wesley Publishing Co.
 

Wednesday, Oct. 13 - Session 6

TEACHING DIVISION

Activities for division

Reading

About Teaching Mathematics: Division (pgs. 204-211).

Phillips, D. et all. (1994). Beans, Blocks, and Buttons: Developing Thinking. Educational Leadership (Feb. 1994): 50-53.
 

Wednesday, Oct. 20 - Session 7

TEACHING FRACTIONS AND DECIMALS and PERCENTS

Reading

Fractions and Interactions (This is in your reading packet - has no author)

About Teaching Mathematics, Fractions , Decimals, and Percents (pg. 212-241)

Due: Journals of weekly readings (if this was the class option). They will not be graded at this point - only reviewed for completeness (all contracts).
 

PART II: EXPLORATION IN THE MATHEMATICAL STRANDS; EXPLORATION AND PROBLEM SOLVING LESSONS

Wednesday, Oct. 27 - Session 8

MEASUREMENT

MIDTERM EXAM -IF THIS WAS THE CLASS OPTION

Reading

About Teaching Mathematics, Measurement (pp. 46-53)

Rowan, T. E. & Robles, J. (1998). Using questions to help children build mathematical power. Teaching Children Mathematics, pg. 504-509.

Due: Be prepared to discuss your lesson using exploration lesson plan ("A" & "B" contracts).

Due: Math web sites ("A" & "B" contracts)

 About the Math Web Site Assignment
Find a quality math site related to a K-6 teacher/school. Download and print out the content (if more than 10 pages, print out only the best 10 pages). Write a critique of the web site: What is good about it? What is not so good about it? Who would you recommend it to? What uses would you see for this web site for a classroom teacher? Etc. Etc. Your critique should be 1-2 typed pages.
 

Wednesday, Nov. 3 - Session 9

PATTERNS & FUNCTIONS

Reading
About Teaching Mathematics: Patterns and functions (pp. 112-124)

California Department of Education (1998). The California Mathematics Academic Content Standards (for grades K-6).

California Department of Education (1999). The California Mathematics Framework for California Public Schools K-12 - Jigsaw: Read the part assigned to you. Assignments will be made in class.
Due: One page summary of your reading assignment from the Math Framework. Students will be assigned parts in class. Be prepared to present your part to the class.
 

Wednesday, Nov. 10 - Session 10

PROBABILITY & STATISTICS

Playing with Probability: Menu Activities - Rotating Centers

Reading
About Teaching Mathematics: Probability and Statistics (pp. 59-78) and Independent Problem Solving - The Menu (pp. 37-38)

Due: Lesson plan, proof of teaching, and reflection of exploration-type lesson ("B" and "A" contracts)

Due: Revised grade contract for those who wish to revise. Reminder: no one can contract up at this time.
 

Wednesday, Nov. 17 - Session 11

GEOMETRY

Reading
About Teaching Mathematics: Geometry (pp. 79-99).
Due: Problem solving lesson plan (all contracts) -not reflection, but only the lesson plan.
 

Wednesday, Nov. 24 - Thanksgiving Holiday

Wednesday, Dec. 1 - Session 12

LOGIC and NUMBER

Reading
About Teaching Mathematics: Logic (pp. 100-111), Number (pp. 125-135)

Due: Journals of weekly readings (for those who chose this option). They will be graded at this point (all contracts)
 

Wednesday, Dec. 8 - Session 13

TEACHING PROBLEM SOLVING LESSONS TO PEERS

Due: Revised lesson plan on problem solving lesson (all contracts). TEACH PROB. SOLV. LESSON TO PEERS AS PER SIGN UP SHEET.
 

Wednesday, Dec. 15 - Final

FINISH TEACHING PROBLEM SOLVING LESSONS TO PEERS & FINAL EXAM

- Class will be held at regular time.

- FINISH teaching your problem solving lesson to a group of your peers.

- Final exam (for those who chose this option)
 
 


Dr. ELMANO COSTA

EDMC 4120 Math
 
 

YOU CAN VISIT AND TEACH YOUR LESSON IN ANY SCHOOL YOU WANT. HOWEVER, IF YOU ARE HAVING A DIFFICULT TIME FINDING ONE, HERE IS A LIST OF PLACES YOU CAN CONTACT.

PRINCIPALS THAT WILL HELP YOU TO FIND CLASSROOMS TO OBSERVE AND DO LESSONS
 
PRINCIPAL SCHOOL CITY PHONE NUMBER
Al Silveira Yamato Colony Livingston 394-3868
Chris Roe Don Pedro Ceres 538-0161
Gary Jones Crowell Elementary Turlock 634-8198
Nancy Jones Tuolumne Modesto 576-4661
Linda Murphy Wakefield Turlock 667-0895
Isabel Cabral-Johnson Merquin Stevinson 634-4938
Marta Kyte Dennis Earl Turlock 634-1090
Alicia Valenzuela Schendel Delhi 668-6134
Lee Ann Stangler Keyes to Learning Charter School Keyes 634-6467
Paul Kuehn Sipherd Elementary Modesto 524-4844

 

TEACHERS THAT WILL WELCOME YOU FOR OBSERVATIONS/SAMPLE LESSONS
 
TEACHER SCHOOL CITY PHONE
Beth Souza Hughson Elementary Hughson 883-4412
Doris Moore Hughson Elementary Hughson 883-4412
Juan Vasquez Livingston Middle Livingston 394-7953

 
 
 
 


 

To the teacher:

This letter documents that the following CSUS student taught a lesson employing a problem solving strategy.

Thank you for giving a student in EDMC 4120, Curriculum and Instruction: Mathematics an opportunity to teach in your class.

Sincerely,

Elmano Costa

Assistant Professor

-------------------------------------------------------------------------------------------------------------------------------------

PROBLEM SOLVING LESSON

Name of CSUS student: ________________________________________________________

Lesson title: __________________________________________________________________

Name of book in which lesson was found ___________________________________________

Page of book _____________________ Date Published _____________

School: ______________________________________________________ Grade: _________

Date in which lesson was taught: ___________________ Time lesson was taught: __________

Print name of teacher _____________________________ Teacher phone number __________

Signature of teacher __________________________________________ Date _____________

Student's signature ___________________________________________ Date _____________
 
 
 
 
 
 
 
 

YOUR ASSIGNMENT IS COMPLETED IF IT INCLUDES THE FOLLOWING:

1) Type and attach your reflection of about 2 pages.  
a. Describe what you and the students did (1 points) - about half a page

b. What did you learn about teaching math from this experience? (3 points) - about 1 and 1/2 pages
 

2) Attach the original lesson plan and the revised lesson plan (attach the revised plan only if changes were made).   3) ATTACH STUDENT WORK AS PROOF THAT YOU TAUGHT THIS LESSON. If there was no student paperwork which can be attached, submit a video tape of the lesson. If no student work is included, there will be no credit for the assignment.  
 
 
 
 
 

PROBLEM SOLVING LESSON PLAN

CONSIDERATIONS / DIRECTIONS

A problem solving lesson is not a skill lesson with direct instruction, nor an exploration/investigation where the procedures are straightforward. Problem solving lessons have these three characteristics: a) There is no obvious answer   b) There is no obvious way of going about finding the answer   c) They require lots of thinking, usually in a "many heads together (group work)" format Remember that the age of the children is an important consideration on what makes a good problem solving lesson. Generally, what may be problem solving for younger children is not a problem for older children.
 
Two people may work together on a plan but each must teach it individually.
WRITING THE LESSON PLAN
Your lesson plan should be typed and one to two pages (but no longer than three pages). It will be graded on appropriate choice of problem solving lesson, quality of writing, thoroughness and attention to both management and instructional detail. When reading your lesson plan I should have a clear sense of exactly what you and the children will be doing. It should be clear that you have thought of the management issues such as materials, grouping, time allocation, etc.

PLEASE WRITE YOU LESSON PLAN USING THE FOLLOWING FORMAT

I. CLASS CONTEXT

Grade level

Small group or whole class

Any other pertinent information

II. OBJECTIVE(S) Specifically state what you want the students to learn from this lesson. (Begin thinking of how will you assess whether they learned the objective?)   Good lessons have few objectives (1-2 objectives). III. THE LESSON PLAN TO BE TAUGHT IN THE CLASSROOM - THREE STEP LESSON PLAN 1. INTRODUCTION/ANTICIPATORY SET How will you introduce the lesson, capture the students interest, focus them on the problem to be solved? Do you need to do a review to connect this lesson to the students previous learning?   Will you demonstrate the activity, give directions, etc.??
 
2. PROCEDURE / DEVELOPMENT (THE ACTIVITY) Describe the problem solving activity in detail.

How do you plan to manage it?

What questions will you ask during the lesson to further student's thinking.
 

3. WRAP-UP/DEBRIEFING How will you close the lesson and have students "pull together" what they have learned?

List two to five key questions you will ask the students.

IV. ASSESSMENT How will you assess student learning? (How will you find out if they met the objective?) V. FOLLOW-UP PRACTICE (OR INDEPENDENT PRACTICE) Will the students have any homework based on this lesson? (if yes, what?)

Will any pertinent activity follow this lesson? (if yes, what?)


CALIFORNIA STATE UNIVERSITY, STANISLAUS

Department of Teacher Education

One University Circle • Turlock, CA 95382

Sec. (209) 667-3357 Fax (209) 667-3358

Elmano M. Costa, Ed. D.

Coordinator of Multiple Subject Credential Programs

Coordinator of Internship Programs

Co-Director, California Reading and Literature Project, CSU Stanislaus

Voice Mail (209) 667-3638 E-mail ecosta@toto.csustan.edu

To the teacher:

This letter documents that the following CSUS student taught a lesson in which the students explored/investigated a math concept.

Thank you for giving a student in EDMC 4120, Curriculum and Instruction: Mathematics an opportunity to teach in your class.

Sincerely,

Elmano Costa

Assistant Professor

---------------------------------------------------------------------------------------------------------------------------------------

EXPLORATION/INVESTIGATION LESSON

Name of CSUS student: ________________________________________________________

Lesson title: __________________________________________________________________

Name of book in which lesson was found ___________________________________________

Page of book _____________________ Date Published _____________

School: ______________________________________________________ Grade: _________

Date in which lesson was taught: ___________________ Time lesson was taught: __________

Print name of teacher _____________________________ Teacher phone number __________

Signature of teacher __________________________________________ Date _____________

Student's signature ___________________________________________ Date _____________
 
 
 
 
 
 
 
 

YOUR ASSIGNMENT IS COMPLETED IF IT INCLUDES THE FOLLOWING:

1) Type and attach your reflection of about 2 pages,.
a. Describe what you and the students did (1 points) - about half a page
b. What did you learn about teaching math from this experience? (3 points) - about 1 and 1/2 pages
2) Attach the original lesson plan and the revised lesson plan (attach the revised plan only if changes were made).   3) ATTACH STUDENT WORK AS PROOF THAT YOU TAUGHT THIS LESSON. If there was no student paperwork which can be attached, submit a video tape of the lesson. If no student work is included, there will be no credit for the assignment.  
 
 
 
 
 

EXPLORATION/INVESTIGATION LESSON PLAN

CONSIDERATIONS/DIRECTIONS

An exploration/investigation lesson is not a skill lesson with direct instruction. It may have some direct instruction, but generally depends on the students to do their own exploring and arriving at conclusions. The most distinguishing characteristic of exploration/investigation lessons (in comparison to problem solving) is that the procedures are straightforward and the teacher has a predetermined concept that she/he wants the students to arrive at. There is not a problem to solve but rather an investigation to conduct.

In exploration/investigation lessons, the teacher takes the students through a pre-determined experience with the hope that at the end they will get that "ah-ha!" and understand the math concept.

Remember that the age of the children is an important consideration on what makes a good exploration/investigation lesson.
 
 

PLEASE WRITE YOU LESSON PLAN USING THE FOLLOWING FORMAT

I. CLASS CONTEXT

Grade level

Small group or whole class

Any other pertinent information

II. OBJECTIVE(S) Specifically state what you want the students to learn from this lesson. (Begin thinking of how will you assess whether they learned the objective?)   Good lessons have few objectives (1-2 objectives). III. THE LESSON PLAN TO BE TAUGHT IN THE CLASSROOM - THREE STEP LESSON PLAN 1. INTRODUCTION/ANTICIPATORY SET How will you introduce the lesson, capture the students interest, focus them on the activity?

Do you need to do a review to connect this lesson to the students previous learning?

What demonstration and/or explanation will you give the students to introduce the activity?
 

2. PROCEDURE/DEVELOPMENT (THE ACTIVITY) Describe in detail what the students will be doing in this activity stage.   How do you plan to manage it?   What questions will you ask during the lesson to further student's thinking towards the pre-determined goal for this lesson.
 
3. WRAP-UP/DEBRIEFING How will you close the lesson and have students "pull together" what they have learned?

List two to five key questions you will ask the students to help them get that "ah-ha!".

IV. ASSESSMENT How will you assess student learning? (How will you find out if they met the objective?) V. FOLLOW-UP PRACTICE (OR INDEPENDENT PRACTICE) Will the students have any homework based on this lesson? (if yes, what?)

Will any pertinent activity follow this lesson on another day? (if yes, what?)
 
 
 
 
 
 
 
 
 
 
 
 


DIRECT INSTRUCTION LESSON PLAN

I. CLASS CONTEXT

Grade level

Small group or whole class

Any other pertinent information

II. OBJECTIVE(S) Specifically state what you want the students to learn from this lesson. (Begin thinking of how will you assess whether they learned it)
 
Good lesson have few objectives - usually 1 clear and concise objective - specifically related to math.
III. THE LESSON PLAN TO BE TAUGHT IN THE CLASSROOM - FIVE STEP LESSON PLAN 1. Introduction / Anticipatory Set a. - Tell students the objective   b. - Tell students the purpose   c. - Review necessary prerequisite skills

To think about:
How will you introduce the lesson, capture the students interest, focus them on the activity?

  How can you connect this lesson to the students' previous learning?
 
2. Instruction a. How will you help the students learn the concept?   b. What problems will you demonstrate for the students as they help you?   c. What problems will the students do as you help them?
 
3. Guided Practice What will students do in a guided mode?
 
4. Closure How will you determine if the students are ready to work on their own?  (What quick assessment can you do to give you this information?)
 
5. Independent Practice What will you give the students to do to practice this new skill immediately following the guided practice?
IV. ASSESSMENT How will you assess whether the students mastered the objective for this lesson? (Assessment must measure objective.) V. HOMEWORK OR EXTENDED PRACTICE What will you give the students as extended practice?

How do you know that they can do it without any assistance?

VI. FOLLOW-UP What will you do to follow-up this lesson in the next few days? Next few weeks?
 
 
 
 
 
 
 
 

CALIFORNIA STATE UNIVERSITY, STANISLAUS

Department of Teacher Education

One University Circle • Turlock, CA 95382

Sec. (209) 667-3357 Fax (209) 667-3358

Elmano M. Costa, Ed. D.

Coordinator of Multiple Subject Credential Programs

Coordinator of Internship Programs

Co-Director, California Reading and Literature Project, CSU Stanislaus

Voice Mail (209) 667-3638 E-mail ecosta@toto.csustan.edu

To the teacher:

This letter documents that the following CSUS student observed a math lesson in your classroom.

Thank you for giving a student in EDMC 4120, Curriculum and Instruction: Mathematics an opportunity to observe in your class.

Sincerely,

Elmano Costa

Assistant Professor

---------------------------------------------------------------------------------------------------------------------------------------

OBSERVATION OF MATH LESSONS

Name of CSUS student: _______________________________ Signature of student _________________

OBSERVATION OF PRIMARY GRADE (K-3) LESSON

Title of Lesson Observed (What was being taught): ________________________________________________

__________________________________________________________________________________________

School: ________________________________________________________ Grade: ____________

Date of observation : ________________________ Time of observation : _________________________

Print name of teacher ____________________________________ Teacher Phone number _______________

Signature of teacher ________________________________________________________________________
 
 

OBSERVATION OF INTERMEDIATE GRADE (4-6) LESSON

Title of Lesson Observed (What was being taught): ______________________________________________

__________________________________________________________________________________________

School: _______________________________________________________ Grade: ___________

Date of observation : ____________________________ Time of observation : _____________________

Print name of teacher ____________________________________ Teacher Phone number _______________

Signature of teacher _______________________________________________________________________
 
 

YOUR ASSIGNMENT IS COMPLETED IF IT INCLUDES THE FOLLOWING:
Type and attach your reflection of about 3 pages, as follows:

a. Describe what each teacher and the students did (4 points) - about 1/2 page for each   b. Reflect on what you learned about teaching math from observing these lessons? (6 points) - about 1 full page for each   c. You may describe and reflect on one observation and then the other, or describe both and then reflect on both - your choice.
 
 
 

CALIFORNIA STATE UNIVERSITY, STANISLAUS

Department of Teacher Education

One University Circle • Turlock, CA 95382

Sec. (209) 667-3357 Fax (209) 667-3358

Elmano M. Costa, Ed. D.

Coordinator of Multiple Subject Credential Programs

Coordinator of Internship Programs

Co-Director, California Reading and Literature Project, CSU Stanislaus

Voice Mail (209) 667-3638 E-mail ecosta@toto.csustan.edu


 
 
 

To Whom It May Concern:

_________________________ is currently enrolled in EDMS 4120, Elementary Curriculum and Instruction: Mathematics. An essential goal in this course is for students to gain classroom experience in elementary mathematics education. As part of the course requirements, students are asked to both observe mathematics instruction and teach up to two lessons. These lessons include a lesson with exploration, and one employing problem solving strategies and should be compatible with your existing curricular goals. They may be taught to the whole class or to a group of students, depending on what is best for you.

I hope that you will allow this student to observe and work with students at your school/classroom.

I believe our beginning teachers have tremendous potential, and I thank you for any assistance you can provide them in gaining the classroom experience so essential to becoming a skilled teacher. Please don't hesitate to call me at the Department of Teacher Education at 667-3357 (secretary) or 667-3638 (direct/voice mail) if you have any questions regarding this request.

Thank you so much.

Sincerely,

Elmano Costa

Assistant Professor of Teacher Education