Transcript Slide 1
Find the Value of x, then state all angle measures 41⁰ (8x-3)⁰ 57⁰ (8x+4)⁰ (11x+3)⁰ x-1⁰ (17x-12)⁰ (8x-3)⁰ (11x+3)⁰ (8x+4)⁰ Is it possible to have a regular polygon with a 70⁰ interior angle? Find the sum of the measures of the interior angles of a convex 13-gon Find the measure of these angles in the parallelogram: A a) ACD b) BDA c) BAC 21 B 57⁰ 44⁰ 16 16 79⁰ C 21 D Find the values of m, n, x, and y that make the figure a parallelogram x+13 131⁰ 3n-16⁰ 4m-19 45 26+y⁰ 49⁰ 41 The diagonals of parallelogram JKLM intersect at point P. If J(4,7), K(1,1), L(-2,2), and M (1,8), then what are the coordinates of point P What theorem can you use to prove that the quadrilateral is a parallelogram? 29 29 Find the values of x and y that makes ABCD a parallelogram 14y+7 A C 17x+12 B D Three vertices of MLNO are given. Find the fourth vertex and show all work M(-4,-6), L(8,-6), N(6,4), O(x,y) Given: FDEC, ABFE, and HFGD are parallelograms, AB=FE Prove: ABCD is a parallelogram A B F 3 H E 2 G D C How would you prove that ABDC is congruent to GFEH if you know that CEHD is a parallelogram? B E C A D H F G If the figure is a rectangle, find x and y. x-4 2y+10 D A Is there sufficient information to prove that parallelogram ABCD is a rhombus? C B Given: AC is perpendicular to BD, angles Prove: ABCD is a square A D s A, B, C, and D are right B C Find the value of Z that makes ABCD a rhombus 14z+33 B C 18z-7 A D Classify quadrilateral ABCD B C A D Find the value of x that makes HIJK an isosceles trapezoid H K I J Find the values of a, b, and c that make the figure an isosceles trapezoid 49⁰ 42 (12c+1)⁰ 19.5a-10 (8b+115)⁰ (41b+83)⁰ Find the measures of angles D and E in kite DEFG D F 57⁰ 63⁰ E G Given: AD is congruent to BC and AB is parallel to DC Prove: ABCD is an isosceles trapezoid G A H B F D E C Give the most specific name for the shown quadrilateral Is there enough information to classify the figure as an isosceles trapezoid? 91⁰ 89⁰ 89⁰ Is there enough information to prove that the figure is a rectangle? Give the most specific name for the quadrilateral.