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Chapter 5 – Relationships Within triangles Section 5.1 – Midsegment Theorem and Coordinate Proof HW #21 pg. 298 #4-16 even, 24-26, 39

HW #21 pg. 298 #4-16 even, 24-26, 39

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Chapter 5 – Relationships Within triangles Section 5.1 – Midsegment Theorem and Coordinate P roof. HW #21 pg. 298 #4-16 even, 24-26, 39. Midsegment of a Triangle. Segment that connects the midpoints of two sides of a triangle. The midsegment is half the length of the third side. - PowerPoint PPT Presentation

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Page 1: HW #21  pg. 298 #4-16 even, 24-26, 39

Chapter 5 – Relationships Within triangles

Section 5.1 – Midsegment Theorem and Coordinate

Proof HW #21 pg. 298

#4-16 even, 24-26, 39

Page 2: HW #21  pg. 298 #4-16 even, 24-26, 39

Segment that connects the midpoints of two sides of a triangle.

The midsegment is half the length of the third side.

Each triangle has three midsegments.

Midsegment of a Triangle

Page 3: HW #21  pg. 298 #4-16 even, 24-26, 39

Triangles are used for strength in roof trusses. In the diagram, UV and VW are midsegment of triangle RST. Find the measures of UV and RS.

Example

Page 4: HW #21  pg. 298 #4-16 even, 24-26, 39
Page 5: HW #21  pg. 298 #4-16 even, 24-26, 39

Proof which involves placing a geometric figure on a coordinate plane.

Example: Place a square with side lengths 4 in a convenient manner on a coordinate plane.

Example: Place a rectangle with side lengths l and w in a convenient manner on a coordinate plane.

Example: Place a right isosceles triangle with sides h and p on a coordinate plane.

Coordinate Proof