presented by amber mcinelly [email protected]

14
Presented by Amber McInelly [email protected] Blooming with TASKs: Assessing with Mathematical Discussions

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Blooming with TASKs: Assessing with Mathematical Discussions. Presented by Amber McInelly [email protected]. The Pendulum. Assessment. Inquiry-based. Explicit. How do I assess student understanding during a task based lesson?. Heads. Tails. 6. √. X. ?. 6 cm. +. 8. 8 cm. - PowerPoint PPT Presentation

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Page 1: Presented by Amber McInelly amcinelly@dsdmail.net

Presented by Amber [email protected]

Blooming with TASKs: Assessing with Mathematical

Discussions

Page 5: Presented by Amber McInelly amcinelly@dsdmail.net

TailsHeads6cm

8cm

? 6

8+X √

= 10

Page 6: Presented by Amber McInelly amcinelly@dsdmail.net

120

90

Page 7: Presented by Amber McInelly amcinelly@dsdmail.net

TailsHeads6cm

8cm

10cm6

8+X √

= 106 x 6 = 36

(62)8 x 8 = 64

(82)36 + 64 =100

√100 = 10

Page 8: Presented by Amber McInelly amcinelly@dsdmail.net

120

90

√(902 + 1202) = ?√ (8100 + 14400) = 150

Page 9: Presented by Amber McInelly amcinelly@dsdmail.net

5

12

9

6

7

8

10

2

9

912

3

Page 10: Presented by Amber McInelly amcinelly@dsdmail.net

Which triangle seems different? Why?

3

5

3

5

3

5

5

3Given the information that I know, how could I solve

this problem?

Page 11: Presented by Amber McInelly amcinelly@dsdmail.net

5

3

Write an equation from what you know:

x

√ (32 + x2) = 5

Solve for x:Squaring will “undo” a square

root:

(32 + ?2) = 52

9 + x2 = 25X2 = 16X = 4

Is there an equation we can write that would apply to every right

triangle?

Side 12 + Side 22 = hypotenuse2

a2 + b2 = c2

Pythagorean Theory!

Page 13: Presented by Amber McInelly amcinelly@dsdmail.net

Observations:1. What they learn:

1. Objectives (can be last).2. Selecting appropriate tasks.

2. How they learn:1. Engagement2. Let students discover the question/problem.3. Discussions with their partner/group4. Assess themselves and others5. Teacher questioning

1. Exploring mathematical meanings and/or relationships and makes a link between the two.

2. Probing, getting students to explain their thinking through elaboration, clarification, and articulation.

3. Generating discussions between students and teacher.

Page 14: Presented by Amber McInelly amcinelly@dsdmail.net

Total Participation Techniques

by Persida Himmele and William Himmele

Putting the Practices into

Actionby Susan

O’Connell and John SanGiovanni

5 Practices for Orchestrating

Productive Mathematics Discussions

by Margaret S. Smith and Mary Kay Stein

Accessible Mathematics: 10

Instructional Shifts That Raise

Student Achievement

by Steven Leinwand