Which statement proves that quadrilateral UWXY is a parallelogram? Diagonals UX and WY bisect each other. Diagonals UX and WY are perpendicular. Sides Uw and XY are congruent. Sides UW and XY are parallel.

Which statement proves that quadrilateral UWXY is a parallelogram? Diagonals UX and WY bisect each other. Diagonals UX and WY are perpendicular. Sides Uw and XY are congruent. Sides UW and XY are parallel.

Name: Which statement proves that quadrilateral UWXY is a parallelogram?Dia
Uploaded: 2024-03-20T06:47:08.000Z
Channel: Bartleby
Description: Which statement proves that quadrilateral UWXY is a parallelogram?Diagonals UX and WY bisect each other.Diagonals UX and WY are perpendicular.Sides UW and XY are congruent.Sides UW and XY are parallel.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

Author:Alexander, Daniel C.; Koeberlein, Geralyn M.

Publisher:Alexander, Daniel C.; Koeberlein, Geralyn M.

Chapter10: Analytic Geometry

Section10.CR: Review Exercises

Problem 33CR: Prove the statements in Review Exercises 32 to 36 using analytic geometry. If the diagonals of a...

See similar textbooks

Similar questions

Quadrilateral RSTV has RS-TV- and RS-TV-. Using intuition, what type of quadrilateral is RSTV?
In the drawing, ABDCEF. Suppose that transversals l and m are also parallel. D and C are the midpoints of AE and BF, respectively. If parallelogram ABCD similar to parallelogram DCFE?
In the drawing, suppose that ZX is the perpendicular bisector of WY. What type of quadrilateral is WXYZ?
Generalize your findings in Exercise 33. 33. Can you use the construction for the midpoint of a segment to divide a line segment into a three congruent parts? c six congruent parts? b four congruent parts? d eight congruent parts?
For a given triangle such as ABC, what word describes the point of concurrency for athe three perpendicular bisectors of sides? bthe three altitudes?
Classify as true or false: a If the vertex angles of two isosceles triangles are congruent, the triangles are similar. b Any two equilateral triangles are similar.
In the three-dimensional figure, CAAB and BEAB. Are CAandBE parallel to each other? Compare with Exercise 6.
In quadrilateral RSTU, RSST and UT diagonal RT. If RS=6, ST= 8, and RU = 15, determine UT.
Prove the statements in Review Exercises 32 to 36 using analytic geometry. If the diagonals of a rectangle are perpendicular, then the rectangle is a square.
In Exercises 27-30, use the definition of a parallelogram to complete each proof. Given:RS-VT-, RV-VT-, and ST-VT- Prove: RSTV is a parallelogram PROOF Statements Reasons 1. RS-VT- 1.? 2.? 2.Given 3.? 3.If two lines are to the same line, they are , to each other 4.? 4.If both pairs of opposite side of a quadrilateral are , the quadrilateral is a