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Laabri

Geometry 9-1 Complete Lesson: Translations

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Last updated about 4 years ago
29 Nsɛmmisa
Hyɛ no nsow a efi ɔkyerɛwfo no hɔ:

A complete formative lesson with embedded slideshow, mini lecture screencasts, checks for understanding, practice items, mixed review, and reflection. I create these assignments to supplement each lesson of Pearson's Common Core Edition Algebra 1, Algebra 2, and Geometry courses. See also mathquest.net and twitter.com/mathquestEDU.

Solve It! Suppose you write the letters shown below on squares of tracing paper, so their shapes are visible from both sides.

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G.CO.2
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G.CO.2
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G.SRT.8
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G.CO.10
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G.CO.2
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Solve It! How can you move the squares from HUM to get ICE?

G.CO.4
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Solve It! How can you move the squares from bob to get pod?

G.CO.4
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G.CO.4
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Vocabulary: Compare and contrast the geometric definition of transformation with its everyday English definition.

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Problem 1 Got It? Does the transformation appear to be a rigid motion? Explain.

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Problem 2 Got It?

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Problem 2 Got It?

G.CO.4
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Problem 3 Got It?

1. Copy △ABC onto the canvas in black.

2. Perform the translation below and graph the post-translation image in blue or green.

3. Draw these segments in red.

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G.CO.2
G.CO.4
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Problem 4 Got It?

G.CO.2
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Problem 5 Got It?

G.CO.2
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G.CO.4
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Graphing: Copy ▱NILE to the coordinate plane in black then graph its translation in blue or green.

Label vertices and include all relevant graph detail.

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G.CO.2
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Vocabulary: What is true about a transformation that is not a rigid motion? Include a sketch of an example.

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Error Analysis: Your friend says the transformation △ABC →△PQR is a translation. Explain and correct her error.

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Reasoning: Write the translation as composition of a horizontal translation and a vertical translation.

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Review Lesson 8-1: Navigation: An airplane landed at a point 100 km east and 420 km south from where it took off. If the airplane flew in a straight line from where it took off to where it lands, how many kilometers did it fly? Enter only the number rounded to the nearest kilometer.

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Review Lesson 4-7: Proof: Complete the proof on the canvas.

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Review Lesson 3-8: The equations on the left go through a specific point A and are perpendicular to a specific line. Match each equation with its point A and equation of a perpendicular line on the right.

  • x = -1

  • y = -2

  • y = -x + 1

  • A(1, -2); x = -2

  • A(-1, -1); y = 1

  • A(-1, 2); y = x

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Vocabulary Review: Fill in the blanks to complete the sentence:

If two triangles are congruent, corresponding angle measures are the same/different and corresponding side lengths are the same/different.

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Respond with yes or no.

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Respond with yes or no.

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Enter only a number to represent the distance.

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Key Concept: Translation: Complete each sentence with the correct word from the left column.

  • some

  • all

  • change

  • preserve

  • Translations move __?__ points in a figure the same distance, in the same direction.

  • Translations __?__ side lengths of the figure.

  • Translations __?__ angle measures of the figure.

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Reflection: Math success

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Problem 1 Got It? Does the transformation appear to be a rigid motion? Explain.

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Problem 3 Got It? What are the vertices of the transformation?

Select all that apply.

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Problem 3 Got It? Reasoning: Consider the segments you drew in step 3 of the previous item. What relationships exist among these three segments? Select all that apply.

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