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Geometry Mr. Rasiej

Geometry Mr. Rasiej

Geometry Mr. Rasiej. Feb. 2011 Final Review. Points, Lines, Planes, Angles. Line, segment, ray Complementary, supplementary Collinear, coplanar Acute, right, obtuse Angle bisector, perpendicular bisector Vertical angles, skew lines Midpoint of a segment. Congruent Triangles.

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223 views • 12 slides
Name the angles opposite of each side:

Name the angles opposite of each side:

Y. X. Z. Name the angles opposite of each side:. ?X is opposite of YZ ?Y is opposite of XZ ?Z is opposite of XY. Triangle Inequalities. Geometry. Draw a triangle. Measure all the sides of the triangle. Add any two sides together and compare it to the third. What do you notice?

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258 views • 10 slides
Name the angles opposite of each side:

Name the angles opposite of each side:

Y. X. Z. Name the angles opposite of each side:. ?X is opposite of YZ ?Y is opposite of XZ ?Z is opposite of XY. Triangle Inequalities. Geometry Ms. Reed Unit 4, Day 5. Draw a triangle. Measure all the sides of the triangle.

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255 views • 10 slides
Name the angles opposite of each side:

Name the angles opposite of each side:

Y. X. Z. Name the angles opposite of each side:. ?X is opposite of YZ ?Y is opposite of XZ ?Z is opposite of XY. Triangle Inequalities. Geometry Ms. Reed Unit 4, Day 5. Draw a triangle. Measure all the sides of the triangle.

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218 views • 10 slides
Inequalities in One Triangle

Inequalities in One Triangle

Inequalities in One Triangle. Geometry CP1 (Holt 5-5) K. Santos. Theorem 5-5-1. If two sides of a triangle are not congruent, then the larger angle lies opposite the longer side. Y X Z ( In a triangle, larger angle opposite longer side )

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257 views • 9 slides
Section 5-5 Inequalities in triangles

Section 5-5 Inequalities in triangles

Section 5-5 Inequalities in triangles. GEOMETRY. Comparison Property of Inequality. If and , then. Given : Prove :. Theorem 5-10 : If two sides of a triangle are not congruent, then the larger angle lies opposite the longer side.

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112 views • 9 slides
Relationships Within Triangles

Relationships Within Triangles

Relationships Within Triangles. By Alex H., Brendon R., Caity C. 5-1 Midsegments of Triangles. Use midpoint formula, MP= , to determine where the segments will connect. A midsegment of a triangle is a segment connecting the midpoints of 2 sides. ( x1+x2 , y1+y2 ). 2 2.

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197 views • 5 slides

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