1) A _________ is a quadrilateral with both pairs of opposite sides. a) square b) rectangle c) parallelogram d) equilateral parallelogram 2) "Properties" in geometry is another word for: a) proof b) equilateral c) characteristic d) theorem 3) A theorem is stated in "__, ____" form a) then, if b) if, then c) unsure 4) The converse is stated in "__,___" form a) if, then b) then, if c) unsure 5) If a quadrilateral is a parallelogram, it has: (select all that apply) a) 4 sets of opposite sides congruent b) 2 sets of opposite sides congruent c) consecutive angles which are complementary d) consecutive angles that are supplementary e) diagonals which bisect each other f) diagonals which form 2 congruent triangles 6) Which of these corresponds to Reflexive property? a) AC = AC b) <1=<4; <2=<3 c) AB∥CD; AD∥BC d) ▱ABCD 7) Which of these corresponds to CPCTC? a) AC = AC b) <1=<4; <2=<3 c) AB∥CD; AD∥BC d) ▱ABCD 8) If 2 lines are cut by a ________ and the interior angles on the same side of the ________ are supplementary, the lines  are _______ a) transformational; transitional; parallel b) transformation; transformation; parallel c) transition; transition; parallel d) transition; transformation; complementary 9) Which of these represents substitution? a) 𝑚∠A + 𝑚∠A + 𝑚∠B + 𝑚∠B = 360°; 𝑚∠A + 𝑚∠A + 𝑚∠D + 𝑚∠D = 360° b) 𝑚∠A + 𝑚∠B = 180° ; 𝑚∠A + 𝑚∠D = 180° c) ∠A ≌ ∠C; ∠B ≌ ∠D d) 2𝑚∠A + 2𝑚∠B = 360°; 2𝑚∠A + 2𝑚∠D = 360° 10) Which of these represents addition? a) 𝑚∠A + 𝑚∠A + 𝑚∠B + 𝑚∠B = 360°; 𝑚∠A + 𝑚∠A + 𝑚∠D + 𝑚∠D = 360° b) 𝑚∠A + 𝑚∠B = 180° ; 𝑚∠A + 𝑚∠D = 180° c) ∠A ≌ ∠C; ∠B ≌ ∠D d) 2𝑚∠A + 2𝑚∠B = 360°; 2𝑚∠A + 2𝑚∠D = 360° 11) Which of these represents division? a) 𝑚∠A + 𝑚∠A + 𝑚∠B + 𝑚∠B = 360°; 𝑚∠A + 𝑚∠A + 𝑚∠D + 𝑚∠D = 360° b) 𝑚∠A + 𝑚∠B = 180° ; 𝑚∠A + 𝑚∠D = 180° c) ∠A ≌ ∠C; ∠B ≌ ∠D d) 2𝑚∠A + 2𝑚∠B = 360°; 2𝑚∠A + 2𝑚∠D = 360° 12) Which of these represents "supplementary angles are 2 angles the sum of whose measures is 180" a) 𝑚∠A + 𝑚∠A + 𝑚∠B + 𝑚∠B = 360°; 𝑚∠A + 𝑚∠A + 𝑚∠D + 𝑚∠D = 360° b) 𝑚∠A + 𝑚∠B = 180° ; 𝑚∠A + 𝑚∠D = 180° c) ∠A supp. ∠B; ∠A supp. ∠D d) 2𝑚∠A + 2𝑚∠B = 360°; 2𝑚∠A + 2𝑚∠D = 360° 13) A _______ is a parallelogram with 4 right angles. a) square b) rhombus c) rectangle d) quadrilateral 14) If it is a rectangle, then it has: a) congruent diagonals b) supplementary diagonals c) unsure 15) A ________ is a parallelogram with four congruent sides. a) square b) rhombus c) rectangle d) parallelogram 16) If a parallel is a rhombus, then: (select all that apply) a) it has congruent angles b) each diagonal bisects a pair of opposite angles c) the diagonals are perpendicular 17) A ________ is a parallelogram with four congruent sides and four right angles. a) rectangle b) square c) rhombus d) parallelogram 18) Select all that are true: a) a square is a quadrilateral that is also a rectangle and a rhombus b) a square is a rhombus with four right angles c) a square is a rhombus with two adjacent sides perpendicular d) a square is a rectangle with four congruent sides e) a square is a parellelogram with four congruent sides and four right angles f) a square is a parallelogram with four congruent sides 19) If a parallelogram has _______, then it is a rhombus (this is a converse theorem) select all that apply: a) diagonals that bisect a pair of opposite angles b) diagonals that are perpendicular c) congruent diagonals 20) Which is a converse theorem? a) If a parallelogram is a rectangle, then it has congruent diagonals b) If a parallelogram has diagonals that bisect a pair of opposite angles, then it is a rhombus c) If a parallelogram is a rhombus, the diagonals are perpendicular d) If a parallelogram is a rectangle, then it will have four right angles 21) Select all of the properties of a trapezoid: a) The top and bottom (bases) are parallel to each other b) all four sides are the same length c) opposite sides are of the same length (isocoles) d) angles next to each other sum up to 180° e) the median is parallel to both the bases f) the median's length is the average of both the bases (ex. a+b/2) 22) If both pairs of the opposite sides are parallel in a trapezoid, it is considered a _______. a) square b) parallelogram c) rectangle d) kite 23) If both pairs of the opposite sides are parallel, all sides are of equal length, and at right angles to each other, then a trapezoid can be considered a _______. a) square b) parallelogram c) rectangle d) kite 24) If both pairs of the opposite sides are parallel, its opposite sides are of equal length, and at right angles to each other, then a trapezoid can be considered a _______. a) square b) parallelogram c) rectangle d) kite 25) Which of these are NOT one of the three legitimate types of trapezoids? a) isosceles b) scalene c) square d) right 26) Select all of the properties of a kite: a) it has 2 diagonals that intersect each other at right angles b) it is symmetrical about its main diagonal c) angles opposite to the main diagonal are equal d) it can be viewed as a pair of congruent triangles with a common base e) angles next to each other sum up to 180° f) the area is 1/2*d1*d2 27) Which of the following is NOT a property of a parallelogram? a) the diagonals are congruent b) the opposite angles are congruent c) the opposite sides are both parallel and congruent d) the diagonals are perpendicular e) a parallelogram is a quadrilateral 28) Which of the following is NOT a property of all rectangles? a) the opposite sides are both parallel and congruent b) four congruent sides c) four congruent angles d) diagonals are congruent 29) Which of the following is NOT a property of a rhombus? a) the diagonals are perpendicular b) the diagonals are congruent c) diagonals bisect a pair of opposite angles d) four congruent sides e) a rhombus is a parallelogram 30) Which of the following is a quadrilateral but not a parallelogram? a) rhombus b) rectangle c) square d) trapezoid e) none of these 31) Which of the following is NOT a property of kites? a) two distinct pair of consecutive congruent sides b) one of the diagonals bisects the pair of non-congruent angles c) a kite is a parellelogram d) the diagonals are perpendicular e) exactly one diagonal bisects the other

Theorem Quiz

Print
Embed

Leaderboard

Visual style

Options

Switch template

Continue editing: ?