6.4 Discovering Properties Of Midsegments (2009)
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Transcript of 6.4 Discovering Properties Of Midsegments (2009)
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6.46.4Properties of Properties of MidsegmentsMidsegments
Need:Need:-Notes-Notes-Conjecture List-Conjecture List
ReviewReviewReviewReview
MIDSEGMENTMIDSEGMENTMIDSEGMENTMIDSEGMENTA segment connecting the midpoints of two sides of a triangleA segment connecting the midpoints of two sides of a triangle
ReviewReviewReviewReview
MIDSEGMENTMIDSEGMENTMIDSEGMENTMIDSEGMENTA segment connecting the midpoints of two sides of a triangleA segment connecting the midpoints of two sides of a triangle
The three midsegments divide the triangle into 4 smaller, congruent triangles
OBSERVATIONSOBSERVATIONSOBSERVATIONSOBSERVATIONS
OBSERVATIONSOBSERVATIONSOBSERVATIONSOBSERVATIONS
© TRIANGLE MIDSEGMENT CONJECTURE© TRIANGLE MIDSEGMENT CONJECTURE© TRIANGLE MIDSEGMENT CONJECTURE© TRIANGLE MIDSEGMENT CONJECTUREThe midsegment is parallel to the third side and half the length of the third.
OBSERVATIONSOBSERVATIONSOBSERVATIONSOBSERVATIONS
© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTUREThe midsegment of a trapezoid is parallel to the bases and its length is the average of the two bases.
OBSERVATIONSOBSERVATIONSOBSERVATIONSOBSERVATIONS
© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTUREThe midsegment of a trapezoid is parallel to the bases and its length is the average of the two bases.
OBSERVATIONSOBSERVATIONSOBSERVATIONSOBSERVATIONS
© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTURE© TRAPEZOID MIDSEGMENT CONJECTUREThe midsegment of a trapezoid is parallel to the bases and its length is the average of the two bases.
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