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Bell Ringer Classify each angle as acute, obtuse, right, or straight. #1. 30° #2. 86° #3. 90° #4. 145°
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Supply Check You need to get out: YOU MAY NOT BORROW FROM A NEIGHBOR
A piece of paper A pencil A calculator A red pen (any color other than black) YOU MAY NOT BORROW FROM A NEIGHBOR
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Homework Check
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Homework Check
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Homework Check
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Homework Turn In The Homework Sheet should be on top.
Directly behind the Homework Sheet should be Wednesday’s. Directly behind Wednesday’s should be Thursdays.
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Section 10.4 The Triangle Inequality Theorem The Pythagorean Theorem
R drive > Key > Week 11 > Friday > PowerPoint 10.4 File > Save As > P drive > Math > Week 11 > PowerPoint 10.4
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The Triangle Inequality Theorem
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Use the Triangle Inequality Theorem to Fill in the Last Column
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Vocabulary Legs – The sides adjacent to the right angle
Hypotenuse – The side opposite the right angle; the longest side of a right triangle Pythagorean Theorem – Describes the relationship between the lengths of the legs and the hypotenuse for any right triangle Solving a Right Triangle- Using the Pythagorean Theorem to find the length of the side of a triangle
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Notes
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Example 1 Find the Hypotenuse Length
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Example 2 Find the Hypotenuse Length
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Your Turn
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Example 3
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Example 4 A ladder positioned against a 10-foot building reaches its top. Its base is 3 feet from the building. About how long is the ladder in feet? Round to the nearest tenth.
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Your Turn
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Example 5 Solve a Right Triangle
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Example 6 Solve a Right Triangle
A diagonal path through a rectangular garden is 32 feet long. The length of the garden is 24 feet. About how many feet wide is the garden?
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Your Turn A 15-foot ladder is leaning against a house. The base of the ladder is 3.5 feet from the house. About how many feet does the ladder reach on the side of the house?
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Notes The Pythagorean Theorem is written in if-then form. If you reverse the statements after if and then, you have formed the converse of the Pythagorean Theorem. Pythagorean Theorem: If a triangle is a right triangle then c2 = a2 + b2 Converse: If c2 = a2 + b2, then a triangle is a right triangle.
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Example 7 Identify a Right Triangle
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Example 8 Identify a Right Triangle
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Your Turn A. 8 in., 9 in., 12 in. B. 15mm, 20mm, 25mm
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Class Work 10.2 Ext. #5-7, 14-16
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Class Work Section 10.3 #1-19
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Class Work Section 10.3 #1-19
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Class Work Section 10.3 #1-19
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Class Work Section 10.3 #1-19
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