
Final Exam Review Problems
... Bring a protractor, compass and ruler. Note: This is NOT a practice exam. It is a collection of problems to help you review some of the material for the exam and to practice some kinds of problems. This collection is not necessarily exhaustive. We have covered material in this class that is not repr ...
... Bring a protractor, compass and ruler. Note: This is NOT a practice exam. It is a collection of problems to help you review some of the material for the exam and to practice some kinds of problems. This collection is not necessarily exhaustive. We have covered material in this class that is not repr ...
SMCHS
... Congruent Triangles: two triangles are congruent if and only if their vertices can be matched up so that the corresponding parts (angles and sides) of the triangle are congruent. Congruent Polygons: two polygons are congruent if and only if their vertices can be matched up so that their correspondin ...
... Congruent Triangles: two triangles are congruent if and only if their vertices can be matched up so that the corresponding parts (angles and sides) of the triangle are congruent. Congruent Polygons: two polygons are congruent if and only if their vertices can be matched up so that their correspondin ...
Do every problem. For full credit, be sure to show all your work. The
... Instructions: Do every problem. For full credit, be sure to show all your work. The point is to show me that you know HOW to do the problems, not that you can get the right answer, possibly by accident. ...
... Instructions: Do every problem. For full credit, be sure to show all your work. The point is to show me that you know HOW to do the problems, not that you can get the right answer, possibly by accident. ...
9.4 Special Right Triangles
... • 2. Reason abstractly and quantitatively. • 3. Construct viable arguments and critique the reasoning of others. ...
... • 2. Reason abstractly and quantitatively. • 3. Construct viable arguments and critique the reasoning of others. ...
PDF
... The following theorem is valid in Euclidean geometry: Theorem 1. If two lines (` and m) are cut by a third line, called a transversal (t), and one pair of corresponding angles (e.g. α and β) are congruent, then the cut lines are parallel. Its converse theorem is also valid in Euclidean geometry: The ...
... The following theorem is valid in Euclidean geometry: Theorem 1. If two lines (` and m) are cut by a third line, called a transversal (t), and one pair of corresponding angles (e.g. α and β) are congruent, then the cut lines are parallel. Its converse theorem is also valid in Euclidean geometry: The ...