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On Desk: 1. Pencil 2. Math Journal 3. Learning Log Learning Log: HW: p. 76 #6,7,8,9 *SD Test next Thursday. 9/24 (change) Math CC7/8 – Be Prepared Fundraiser – Keep selling!

On Desk: 1.Pencil 2.Math Journal 3.Learning Log Learning Log: HW: p. 76 #6,7,8,9 *SD Test next Thursday. 9/24 (change) Math CC7/8 – Be Prepared Fundraiser

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On Desk:PencilMath JournalLearning LogLearning Log:HW: p. 76 #6,7,8,9*SD Test next Thursday. 9/24 (change)

Math CC7/8 Be PreparedFundraiser Keep selling!Summarize/Discuss last nights HWSD Lesson 3.2 Begin HW?Tasks for Today

Last nights HW!

Summarize lesson 3.1 show example tableLets share some examples.

If the sum of 2 proposed side lengths is less than or equal to the third side, no triangle can be constructed!In NO case can a given set of side lengths be used to make 2 different triangle shapes!Do make a triangle: (5, 12, 8), (16, 10, 7), (6, 3, 6)Do NOT make a triangle: (4, 9, 3), (12, 5, 19), (11, 5, 18)

Launch video 3.2

These SSA wont create a unique triangle, but some such combinations will.AAA wont make a congruent triangle, the side lengths may be different.(similar triangle)AAS will make a unique triangle because we know the third angle must be 180-106 degrees. (ASA situation)

Use labsheet 3.2BDraw an equilateral triangle with sides 1 inch.Draw an angle of 60 degrees and mark 2 sides of 1 inch on the legs of that angle. Then connect the end points.Draw a right triangle with legs 1 inch and 1.25 inches.Draw an angle of 90 degrees and mark sides of 1 in. and 1.25 in on the legs of that angle. Then connect the end points.SSSSASSASSAS

Use labsheet 3.2BYou need to give either 2 sides and the included angle, or 2 angles and the side.Angles = 30, 125, 25 degreesSides = 1.25, 1.25, and 2.5 inchesDraw an isosceles triangle with vertex angle 40 degrees and equal sides 1.5 in long.Draw an isosceles triangle with base 1 in. long and base angles 70 degrees.SASASASASASA

You need at least 3 sides and/or angle measurements, but not ANY three. Given SSS - there will only be one triangle.

Given 2 angles and one side length (either the included side (ASA) or the nonincluded side (AAS)), there will be only ONE triangle.

All copies of the right triangle using the same 3 sides lengths will make the same triangle.

The order in which you connect the sides does NOT matter. So, the copy will also be a right triangle.