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INSTRUCTIONModule10AnalyzingStudentsWorkActivity.docx

INSTRUCTION:

Module 10: Analyzing Students' Work Activity

Analyzing student work in math is a valuable way to understand their understanding of the concepts. For a plant life cycle math problem, you'd likely be looking at how well the student understood the stages of a plant's life cycle and how they applied mathematical concepts to it. Here's a potential breakdown of what you might look for:

1. Understanding of Plant Life Cycle Stages: Did the student correctly identify and describe the different stages of a plant's life cycle? This could include germination, growth, flowering, pollination, seed formation, and dispersal.

2. Application of Mathematical Concepts: How did the student incorporate mathematical concepts into their analysis of the plant life cycle? This could involve using numbers to represent quantities at different stages of the cycle, applying mathematical operations to calculate growth rates or percentages of different stages, or using graphs or charts to visually represent the data.

3. Accuracy of Calculations: Did the student perform calculations accurately? This could involve calculating growth rates, determining the percentage of seeds that successfully germinated, or analyzing the distribution of seeds during dispersal.

4. Interpretation of Results: How well did the student interpret the results of their calculations? Did they draw appropriate conclusions based on the data they collected? For example, did they recognize patterns in the plant's growth over time or identify factors that influenced seed dispersal?

5. Communication of Ideas: Finally, how effectively did the student communicate their ideas and findings? Were their explanations clear and coherent? Did they use appropriate mathematical language and notation to convey their reasoning?

By assessing student work in these areas, you can gain insights into both their understanding of plant life cycles and their ability to apply mathematical concepts to real-world situations. This can help inform your teaching practices and identify areas where students may need additional support or instruction.

StudentWorkAnalysis_Math4.pdf

July 2017

Student Work Analysis Lesson:

Use this document to record information/evidence from the sample student work. Evidence should consider the Core Actions. Evidence recorded will be integrated into the Feedback Summary worksheet. Before analyzing student work, be sure to have first completed the student assignment.

General notes and observations about the task:

1. Which standard(s) and/or cluster(s) are targeted in this assignment? Are they grade-level standards?

2. What is the mathematical purpose of the assignment?

3. What aspect(s) of Rigor (conceptual understanding, procedural skill and fluency, and application) does the assignment address? Explain.

Analyze the Student Work

July 2017

Analyzing Individual Student Samples:

Student Work

Sample

What does the student’s work demonstrate about his/her

understanding of the expectations of the assignment?

What does the student’s work demonstrate about his/her proficiency with the

requirements of the targeted standard?

Student A

Student B

Student C

July 2017

Student D

Student E

Student F

July 2017

After looking at student work:

1. How did the directions and/or prompts for the assignment allow students to demonstrate the requirements of the targeted standard(s)?

2. How did the mathematical content of the assignment allow students to demonstrate the requirements of the targeted standard(s)?

3. What patterns do you notice in the student work?

● What did students do consistently well? ● Were there any common errors?

INSTRUCTIONModule10AnalyzingStudentsWorkActivity.docx

INSTRUCTION:

Module 10: Analyzing Students' Work Activity

Student Work Analysis_Math

Analyzing student work in math is a valuable way to understand their understanding of the concepts. For a plant life cycle math problem, you'd likely be looking at how well the student understood the stages of a plant's life cycle and how they applied mathematical concepts to it. Here's a potential breakdown of what you might look for:

1. Understanding of Plant Life Cycle Stages: Did the student correctly identify and describe the different stages of a plant's life cycle? This could include germination, growth, flowering, pollination, seed formation, and dispersal.

2. Application of Mathematical Concepts: How did the student incorporate mathematical concepts into their analysis of the plant life cycle? This could involve using numbers to represent quantities at different stages of the cycle, applying mathematical operations to calculate growth rates or percentages of different stages, or using graphs or charts to visually represent the data.

3. Accuracy of Calculations: Did the student perform calculations accurately? This could involve calculating growth rates, determining the percentage of seeds that successfully germinated, or analyzing the distribution of seeds during dispersal.

4. Interpretation of Results: How well did the student interpret the results of their calculations? Did they draw appropriate conclusions based on the data they collected? For example, did they recognize patterns in the plant's growth over time or identify factors that influenced seed dispersal?

5. Communication of Ideas: Finally, how effectively did the student communicate their ideas and findings? Were their explanations clear and coherent? Did they use appropriate mathematical language and notation to convey their reasoning?

By assessing student work in these areas, you can gain insights into both their understanding of plant life cycles and their ability to apply mathematical concepts to real-world situations. This can help inform your teaching practices and identify areas where students may need additional support or instruction.

StudentWorkAnalysis_Math4.pdf

July 2017

Student Work Analysis Lesson:

Use this document to record information/evidence from the sample student work. Evidence should consider the Core Actions. Evidence recorded will be integrated into the Feedback Summary worksheet. Before analyzing student work, be sure to have first completed the student assignment.

General notes and observations about the task:

1. Which standard(s) and/or cluster(s) are targeted in this assignment? Are they grade-level standards?

2. What is the mathematical purpose of the assignment?

3. What aspect(s) of Rigor (conceptual understanding, procedural skill and fluency, and application) does the assignment address? Explain.

Analyze the Student Work

July 2017

Analyzing Individual Student Samples:

Student Work

Sample

What does the student’s work demonstrate about his/her

understanding of the expectations of the assignment?

What does the student’s work demonstrate about his/her proficiency with the

requirements of the targeted standard?

Student A

Student B

Student C

July 2017

Student D

Student E

Student F

July 2017

After looking at student work:

1. How did the directions and/or prompts for the assignment allow students to demonstrate the requirements of the targeted standard(s)?

2. How did the mathematical content of the assignment allow students to demonstrate the requirements of the targeted standard(s)?

3. What patterns do you notice in the student work?

● What did students do consistently well? ● Were there any common errors?

INSTRUCTIONModule10AnalyzingStudentsWorkActivity.docx

INSTRUCTION:

Module 10: Analyzing Students' Work Activity

Student Work Analysis_Math

Analyzing student work in math is a valuable way to understand their understanding of the concepts. For a plant life cycle math problem, you'd likely be looking at how well the student understood the stages of a plant's life cycle and how they applied mathematical concepts to it. Here's a potential breakdown of what you might look for:

1. Understanding of Plant Life Cycle Stages: Did the student correctly identify and describe the different stages of a plant's life cycle? This could include germination, growth, flowering, pollination, seed formation, and dispersal.

2. Application of Mathematical Concepts: How did the student incorporate mathematical concepts into their analysis of the plant life cycle? This could involve using numbers to represent quantities at different stages of the cycle, applying mathematical operations to calculate growth rates or percentages of different stages, or using graphs or charts to visually represent the data.

3. Accuracy of Calculations: Did the student perform calculations accurately? This could involve calculating growth rates, determining the percentage of seeds that successfully germinated, or analyzing the distribution of seeds during dispersal.

4. Interpretation of Results: How well did the student interpret the results of their calculations? Did they draw appropriate conclusions based on the data they collected? For example, did they recognize patterns in the plant's growth over time or identify factors that influenced seed dispersal?

5. Communication of Ideas: Finally, how effectively did the student communicate their ideas and findings? Were their explanations clear and coherent? Did they use appropriate mathematical language and notation to convey their reasoning?

By assessing student work in these areas, you can gain insights into both their understanding of plant life cycles and their ability to apply mathematical concepts to real-world situations. This can help inform your teaching practices and identify areas where students may need additional support or instruction.

StudentWorkAnalysis_Math4.pdf

INSTRUCTIONModule10AnalyzingStudentsWorkActivity.docx

StudentWorkAnalysis_Math4.pdf

INSTRUCTIONModule10AnalyzingStudentsWorkActivity.docx

StudentWorkAnalysis_Math4.pdf