'Find lengths' presentation slideshows

Splash Screen

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Splash Screen

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Splash Screen

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Find the sine, cosine, and tangent of an acute angle.

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Concept

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1.3 Use midpoint and distance formulas You will find lengths of segments in the coordinate plane

1.3 Use midpoint and distance formulas You will find lengths of segments in the coordinate plane Essential question: How do you find the distance and the midpoint between two points in the coordinate plane?. Skateboard.

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Essential Questions

Friday, January 22. Essential Questions. How do I use the properties of tangents to identify lengths in a circle? How do you use information of a circle to find arc measures?. 6.1. Use Properties of Tangents.

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Bell Ringer

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Objective

Objective. Find lengths and areas to find geometric probabilities. Homework. p.774 #1, 2, 3, 9, 11, 13, 21, 22, 25.

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5.1 Midsegment Theorem & Coordinate Proof

5.1 Midsegment Theorem & Coordinate Proof. Objectives. Use properties of midsegments Understand coordinate proofs. B. E. D. C. A. Vocabulary. The Midsegment of a Triangle is a segment that connects the midpoints of two sides of the triangle. D and E are midpoints.

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Sec 1-3 Concept: Use Midpoint and Distance Formulas

Sec 1-3 Concept: Use Midpoint and Distance Formulas Objective: Given coordinates in a plane, find lengths of segments as measured by a s.g. Y. B. A. C. X. Example 1 : Find the length of AB. One way would be to use the Pythagorean Thm. a 2 +b 2 =c 2. C. 3. 3 2 +4 2 =C 2

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Warm-up

Warm-up. If M is the midpoint, find AM and MB. 25. Geometry Chapter 2. 2.1: Segment Bisectors. Objective: Define segment bisector and use to find lengths of segments. Find midpoints of segments in the coordinate plane.

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EXAMPLE 3

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5.1 Midsegment Theorem and Coordinate Proof

5.1 Midsegment Theorem and Coordinate Proof. Hubarth Geometry. Midsegment of a triangle is a segment that connects the midpoints of two sides of the triangle. Every triangle has three midsegments. B. P. M. C. A. N. Midsegment Theorem

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EXAMPLE 1

Triangles are used for strength in roof trusses. In the diagram, UV and VW are midsegments of. RST. Find UV and RS. 1. 1. 2. 2. RT. ( 90 in .). =. 45 in. =. =. UV. VW. ( 57 in .). 2. 2. =. 114 in. =. =. RS. EXAMPLE 1. Use the Midsegment Theorem to find lengths.

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