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Name: ______________________________________________ Geometry Fall Finals Review Day 2 Write a conditional statement for the following. 1.) Every time it rains the ground gets wet. 2.) Every x-mas I eat a lot of food Write the converse of the following conditional statements. 3. If a triangle is right then a 2 b 2 c 2 4.) If an animal is a monkey then it is a mammal. Determine all angles that have the following relationship with Angle 1 5.) Alternate interior angles 6.) Same Side Interior Angles 7.) Corresponding Angles 8.) Alternate Exterior Angles Fill in the blanks for the following: 9.) If two parallel lines are cut by a transversal then ……. Alternate Interior Angles are ________________________________________ Same Side Interior Angles are _____________________________________________ Corresponding Angles are ________________________________________________ Alternate Exterior Angles are __________________________________________________ 10.) Solve for x in the following figures. a.) b.) 11.) Triangle ABC is an isosceles triangle and its altitude which drops down from its vertex angle, Angle A, intersects the opposite side at M. a.) What is the measure of Angle BMA? B.) If BM= 20 then what is BC? c.) If the measure of Angle BAC is 80 degrees then what is the measure of Angle BAM? 12.) K is on the angle bisector of Angle ABC. The length of a segment that goes from K to Ray BC intersecting BC at a right angle is 2x + 10 and the line segment that goes from K to Ray BA intersecting at a right angle is 100. Solve for x. 13.) Triangle ABC has K as the midpoint of AB and F as the midpoint of AC . If KF = 3x and BC = 360 then what does x equal? What is the name for KF ? 14.) If the AB= 7 and BC = 10 then write an inequality for the possible lengths of CA. 15.) Triangle ABC has AB= 10 BC= 18 ad CA = 9. List the angles from smallest to largest. 16.) Triangle MNG is congruent to Triangle PTS. mMNG = 31 and mPTS = 67. What do you know about MG vs. PS? How do you know this? 17.) Solve for x in the following. 18.) a.) The incenter is the point of concurrency of the ________________________________________. b.) The circumcenter is the point of concurrency of the _____________________________________. c.) The centroid is the point of concurrency of the ___________________________________________. d.) The orthocenter is the point of concurrency of the __________________________________________. 19.) Draw an example of each of the following including congruence and perpendicular marks. a.) Median b.) Altitude c.) perpendicular bisector 20.) Draw a diagram that represents the classification of quadrilaterals. 21.) List the different ways you can prove two triangles are congruent and then draw an example of two triangles which can be proved to be congruent with each method. YOU ARE EXPECTED TO KNOW EVERYTHING FROM CH 6 BUT SINCE WE JUST WERE TESTED ON IT I AM NOT GOING TO PUT REVIEW QUESTIONS ON HERE.