What is the most precise name for a quadrilateral with vertices (3, 5), (–1, 4), (3, –5), and (7, 4)?, Kite, Parallelogram, Trapezoid, Rhombus, How long is the side CD?, 7, 27, 26, 25, Find the value of x that makes the quadrilateral a parallelogram, 4, 6, 7, 8, Find the values of X and Y that make the quadrilateral a parallelogram, X=3, Y=2, X=3. Y=4, X=4, Y=3, X=2, Y=3, Find the value of X that makes the quadrilateral a parallelogram, X=2, X=4, X=10, X=8, Find the values of x and y that make the quadrilateral a parallelogram., X=15, Y=25, X=25, Y=15, X=16, Y=26, X=25, Y=16, Name 3 ways to prove a parallelogram is a parallelogram., Both pairs of opposite sides are congruent, Both pairs of opposite angles are congruent, Diagonals bisect each other, One angle is supplementary to both consecutive angles (same-side interior), One pair of opposite sides are congruent AND parallel, The circumcenter is equidistant from the vertices., True, False, Determine the value of x and y that would classify this quadrilateral as a parallelogram., X=16, Y=9, X=9, Y=16, X=17. Y=10, State which method we can use to show that the quadrilateral is a parallelogram?, One angle is supplementary to both consecutive angles (same-side interior), Both pairs of opposite angles are congruent, If Quadrilateral ABCD is a Parallelogram the measure of ∠C, 19, 20, 22, 23, The figure is a Parallelogram Solve for X, 2, 3, 4, 1, In order for ABCD to be a parallelogram, what must the value of x be?, 63, 64, 66, 62, Which theorem shows that the quadrilateral is a parallelogram?, Parallelogram Opposite Angles Converse, Parallelogram supplementary angles converse, Which theorem shows that the quadrilateral is a parallelogram?, Opposite Sides Parallel and Congruent Theorem, Parallelogram Opposite Angles Converse, In square ABCD AC= 6x-13 and BD= 3x+26. Find X, X=12, X=13, X=14, X=15, What is the value of X and Y, X=3, Y=4, X=4. Y=3, X=3, Y=5, X=3, Y=6, Find the value of X, X=13, X=14, X=12, Is this a parallelogram, why?, No. shows the sides are congruent and parallel, but not the same pair of opposite sides, No, sides are not congruent, Yes, one pair of opposite sides are congruent and parallel, Is this a parallelogram, why?, No. shows the sides are not congruent and parallel, but not the same pair of opposite sides, Yes, shows one pair of opposite sides are congruent and parallel, No, sides are not congruent, Yes, opposite angles are congruent, No, sides are not congruent, Yes, shows all sides are congruent, No. shows the sides are not congruent and parallel, but not the same pair of opposite sides, Yes, Shows both pairs of opposite angles are congruent, Find the measure of the numbered angles for each parallelogram, Angle 2:121 Angle 1:59 Angle 3:59, Angle 2: 121 Angle 1:58 Angle 3:59, Angle 2: 59 Angle1: 59 Angle 3:121, Find the values of x, y, and z in the parallelogram, X:20 Y:123 Z:57, X:123 Y:57 Z:20, X:57 Y:20 Z:123, Is this a circumcenter, incenter, or orthocenter? Why?, The point of concurrency of the altitudes is the orthocenter of the triangle, The point of concurrency of the altitudes is the centroid of the triangle., Is this a circumcenter, incenter, or orthocenter? Why?, The point of concurrency of the altitudes is the centroid of the triangle., The point of concurrency of the altitudes is the orthocenter of the triangle, The point of concurrency of the medians is the centroid of the triangle., Find the value of each variable in the parallelogram, X=11, Y=8, X=11, Y=7, X=8, Y=7, Find the value of each variable in the parallelogram, N=13, N=19, N=20, N=18, Find the value of each variable in the parallelogram, C=25, D=53, C=25, D=52, C=52, D=25, Find the measure of the indicated angle in the parallelogram, 61, 62, 63, 60, Find the value of each variable in the parallelogram, G=8, H=20, G=8, H=19, G=19, H=8, G=20, H=8

Proving Parallelograms

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