Three people are standing on a stage at points X, Y and Z as seen bolow in the given picture. In AXYZ, ZX=(3a + 12), ZY = (Ba - 40), and 2Z = (Sa - 16). The director has asked the students what type of triangle th formed. Diagram is not drawn to scale AXYZIS classified as these two types of triangles. Classify by both sides and angles.

Three people are standing on a stage at points X, Y and Z as seen bolow in the given picture. In AXYZ, ZX=(3a + 12), ZY = (Ba - 40), and 2Z = (Sa - 16). The director has asked the students what type of triangle th formed. Diagram is not drawn to scale AXYZIS classified as these two types of triangles. Classify by both sides and angles.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

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

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

Chapter2: Parallel Lines

Section2.6: Symmetry And Transformations

Problem 31E: A regular hexagon is rotated about a centrally located point as shown. How many rotations are needed...

See similar textbooks

Similar questions

Given: AM=3x1 MB=4x5 M is the midpoint of AB Find: AB
A regular hexagon is rotated about a centrally located point as shown. How many rotations are needed to repeat the given hexagon, vertex for vertex, if the angle of rotation is a 30? b 60? c 90? d 240?
For the 30-60-90 triangle shown, suppose that XY=2a. Find: a XZ b YZ
Explain how the figure below illustrates the Pythagorean Theorem for a triangle with legs of length 3 and 4
For a given triangle such as ABC, what word describes the point of concurrency for athe three perpendicular bisectors of sides? bthe three altitudes?
a Argue that the midpoint of the hypotenuse of a right triangle is equidistant from the three vertices of the triangle. Use the fact that the congruent diagonals of a rectangle bisect each other. Be sure to provide a drawing. bUse the relationship from part a to find CM, the length of the median to the hypotenuse of right ABC, in which mC=90, AC = 6, and BC = 8.
Given: D is the midpoint of AC ACBC CD=2x+5 BC=x+28 Find: AC