Geometry CP SEMESTER 1 CHAPTERS 1 – 6, 9 January 2012

CAN YOU…

o  Identify collinear and coplanar points and intersecting lines and planes in space?

o  Determine lengths of segments expressed as algebraic expressions?

o  Solve problems involving “between” points?

o  Find the distance between two points or length of a segment using the distance formula?

o  Find the midpoint of a segment?

o  Given one endpoint and the midpoint of a segment, find the other endpoint?

o  Measure and classify angles?

o  Identify and use congruent angles and the bisector of an angle?

o  Solve problems involving angle pairs?

o  Identify and name polygons and polygon classifications?

o  Find the perimeter and area of a two-dimensional figure?

o  Solve for variables in perimeter and other formulas?

o  Identify the hypothesis and conclusion in a conditional statement?

o  Write a conditional statement in if-then form?

o  Write and/or identify the converse, inverse, and contrapositive for a conditional statement?

o  Determine whether a conjecture is false and if so give a counterexample?

o  Name the property of equality or congruence or inequality that justifies a given statement?

o  Identify the relationships between two lines or two planes?

o  Name angles formed by a pair of lines and a transversal (exterior, interior, consecutive interior, alternate exterior, alternate interior, corresponding)?

o  Determine congruent angles by using the properties of parallel lines?

o  Find angle measures using algebra?

o  Find slopes of lines?

o  Identify parallel, perpendicular, skew, coplanar lines?

o  Write an equation of a line given information about its graph?

o  Identify parallel lines?

o  Find angle measures given some measures or algebraic expressions and two parallel lines cut by a transversal?

o  Prove that two lines are parallel based on given angle relationships?

o  Find the distance from a point to a line?

o  Identify procedures for using a compass & straightedge, to construct parallel lines, perpendicular lines, or congruent angles?

o  Classify triangles by side lengths or by angle measures?

o  Solve problems using Angle Sum Theorem, Exterior Angle Theorem, Linear Pairs, Vertical Angles, Complementary Angles or Supplementary Angles?

o  Given some angle measures or side lengths in a drawing, find other angle measures or side lengths?

o  Determine whether two triangles are congruent?

o  If two triangles are congruent State the Triangle Congruence Postulate or Theorem, write which two triangles are congruent (triangle congruence statement), write which sides and angles are congruent?

o  Solve problems using the Isosceles Triangle Theorem and its converse or definition of equilateral triangles?

o  Use the Angle Bisector Theorem to solve problems?

o  Identify a median, angle bisector, perpendicular bisector, and altitude of a triangle from a drawing?

o  Solve problems involving median, angle bisector, perpendicular bisector, and altitude of a triangle?

Geometry CP SEMESTER 1 CHAPTERS 1 – 6, 9 January 2012

o  Given a statement, state the assumption that would be made to start an indirect proof?

o  Given information about the angles in a figure determine which sides are the longest and vice versa?

o  Determine whether given lengths can be the sides of a triangle?

o  Given two side lengths of a triangle determine between which numbers the third length must fall?

o  For polygons: name a polygon given the measures or other information about the sides and/or angles, solve problems using the sum of the interior or exterior angles of a polygon?

o  For a regular polygon, find both the interior angle measure and the exterior angle measure, or determine the number of sides given the measure of an interior angle?

o  For all quadrilaterals with special names, recognize and apply properties of the sides, angles and diagonals?

o  Solve problems using the medians of trapezoids?

o  Given a set of four points in the coordinate plane, using the distance, slope and midpoint formulas, determine which special quadrilateral is represented?

o  Identify a transformation of a figure as one of the following: a reflection, a translation, a rotation, or a combination of two or more of these?

o  Determine the number of lines of symmetry a figure has?

o  Given the coordinates of a geometric figure and a translation or line of reflection, write the coordinates of the image?

o  Given a geometric figure and its image, determine the transformation shown?

o  Identify figures with rotational symmetry?

HAVE YOU:

·  Reviewed your notes and practiced the vocabulary?

·  Completed the practice tests in the book?

·  Practiced additional problems?

·  Investigated the online resources at www.ca.geometryonline.com?

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