teaching tea rrific math

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Teaching TEA rrific Math Presented by: Cherith Witters Mat h Roc ks!

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Teaching TEA rrific Math. Math Rocks!. Presented by: Cherith Witters. T. Take the fear out of math!. * Positive Talk. * Provide Support – Math Notebook. * Saving students one brain at a time!. E. Energetic Teaching!. * Go ahead…make that mistake. * Get off the stage. - PowerPoint PPT Presentation

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Page 1: Teaching  TEA rrific  Math

Teaching TEArrific Math

Presented by: Cherith WittersMat

h Roc

ks!

Page 2: Teaching  TEA rrific  Math
Page 3: Teaching  TEA rrific  Math

TTake the fear out of

math!* Positive Talk

* Provide Support – Math Notebook

* Saving students one brain at a time!

Page 4: Teaching  TEA rrific  Math
Page 5: Teaching  TEA rrific  Math

EEnergetic Teaching!

* Go ahead…make that mistake

* Get off the stage

* PPT – the secret weapon

* Choose wisely

Page 6: Teaching  TEA rrific  Math
Page 7: Teaching  TEA rrific  Math

AActive Engagement!

* Build your own games

* Jeopardy

* Group Challenges

* Gadgets and Gizmos

Page 8: Teaching  TEA rrific  Math

Common Core

VS

Michigan Outcomes

http://www.corestandards.org/

htthttp://www.michigan.gov/documents/mde/K-

8_GLCE_Mathematics_-_CCS_Alignment_sc_4-23-

10_319495_7.pdfp://www.corestandards.org/

comparing michigan math standards with common core

Page 9: Teaching  TEA rrific  Math

Multiply and divide fractions N.ME.05.12 Find the product of two unit fractions with small denominators using area model. N.MR.05.13 Divide a fraction by a whole number and a whole number by a fraction, using simple unit fractions.

Number—Fractions 5-NFOperations on fractions 6. Understand that multiplying a fraction by a/b means taking a parts of a decomposition of the fraction into b equal parts. 7. Understand that the area of a rectangle with side lengths a/b and c/d is the product a/b × p/q. This extends the area formula for rectangles to fractional side lengths, and also allows products of fractions to be represented visually as areas of rectangles.

9. Understand division of unit fractions by whole numbers and division of whole numbers by unit fractions: a. Dividing a unit fraction 1/b by a whole number a results in a smaller unit fraction 1/a × b. (Using the inverse relationship between multiplication and division: 1/3 ÷ 2 = 1/6 because 1/6 × 2 = 1/3.) b. Dividing a whole number a by a unit fraction 1/b results in a greater whole number a × b. (Using the inverse relationship between multiplication and division: 2 ÷ 1/3 = 6 because 6 × 1/3 = 2.)

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10. Calculate products of fractions, and quotients of unit fractions and nonzero whole numbers (with either as divisor), and solve word problems involving these operations. Represent these operations using equations, area models and length models.