Warmup

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Warmup Complete the Statement: When parallel lines are cut by a transversal, Alternate Interior Angles are ___________ Same Side Interior Angles are__________ Corresponding Angles are__________

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Warmup. Complete the Statement: When parallel lines are cut by a transversal, Alternate Interior Angles are ___________ Same Side Interior Angles are__________ Corresponding Angles are__________. 4.1 Congruent Figures. Learning Target. - PowerPoint PPT Presentation

Transcript of Warmup

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Warmup

• Complete the Statement:• When parallel lines are cut by a transversal,• Alternate Interior Angles are ___________• Same Side Interior Angles are__________• Corresponding Angles are__________

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4.1 CONGRUENT FIGURES

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Learning Target

•I can identify the corresponding parts of congruent figures

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•Congruent Polygons – Have congruent corresponding parts (sides and angles)

• IMPORTANT: When naming congruent polygons, you must list the vertices in the same order.

•EXAMPLE

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•Name the congruent polygons and find the measures of the numbered angles.

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• Name the congruent polygons and find the measures of the numbered angles.

•Do number 2 and number 3 on the worksheet.

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Naming Congruent Parts

•You need to be able to name congruent corresponding parts of congruent polygons…so you need to pay attention to the vertices in the name of the polygon

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Naming congruent parts

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•Try Numbers 6 and 7 on your worksheet

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Deciding if figures are congruent

• If you can show that all corresponding sides and angles are congruent, then the figures will be congruent.

• Important things to remember.• Vertical Angles are congruent.• If two angles of one triangle are congruent to two angles of another triangle, then the third angles are congruent.

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•Is triangle GHJ congruent to triangle IHJ?? Be able to explain why.

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•Lets look at #10 together

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• RECAP

• Naming Congruent Polygons (#1-3)• Find missing values of congruent polygons.(#1-3)

• Name corresponding parts of congruent polygons.(#4-7)

• State whether 2 figures are congruent or not(#8-9)

• Provide reasons in proofs

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HMWK

•P. 182-183

#3-11 odd, 14-27 all