3. Draw AC and radius OX. Find each of the following.а. mLAOXb. M2OXAC. ZCAX intercepts two arcs. Find their measures. The renowned architect and graduate of the MIU School of Design, DrewAtower, designed a hotel, all of whose floors spin on a circular track. As itspins, each floor pauses every 45°. (Otherwise, getting on and off the elevatorwould be tricky.) The figure below shows an overhead view of one of thefloors and its circular track. Points A, B, C, and D are located at eachsquareof the four corners of the building. AO bisects ZW. Z, 0, and X are collinear.A, O, and C are collinear.1. The circular track is tangent to each side of Quadrilateral ABCD, and allof the angles in Quadrilateral ABCD are right angles. Points W, X, Y,and Z are the points of tangency. Find each of the following.W„BYD'а. тZWb. MWXZ2. Draw AX and label the point of intersection with the circle as point M.If mZM = 53°, find mZAXB.

We are authorized to solve only 1 question please repost remaining questions Circle property

C are ollinear. 1. The circular track is tangent to each side of Quadrilateral ABCD, and all of the angles in Quadrilateral ABCD are right angles. Points W, X, Y, and Z are the points of tangency. Find each of the following. W D a. mZW b. MWXZ 2. Draw AX and label the point of intersection with the circle as point M. If mZM = 53°, find mZAXB.

C are ollinear. 1. The circular track is tangent to each side of Quadrilateral ABCD, and all of the angles in Quadrilateral ABCD are right angles. Points W, X, Y, and Z are the points of tangency. Find each of the following. W D a. mZW b. MWXZ 2. Draw AX and label the point of intersection with the circle as point M. If mZM = 53°, find mZAXB.

Elementary Geometry For College Students, 7e

7th Edition

ISBN:9781337614085

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

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

ChapterP: Preliminary Concepts

SectionP.CT: Test

Problem 1CT

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Question

3. Draw AC and radius OX. Find each of the following.
а. mLAOX
b. M2OXA
C. ZCAX intercepts two arcs. Find their measures.

The renowned architect and graduate of the MIU School of Design, Drew
Atower, designed a hotel, all of whose floors spin on a circular track. As it
spins, each floor pauses every 45°. (Otherwise, getting on and off the elevator
would be tricky.) The figure below shows an overhead view of one of the
floors and its circular track. Points A, B, C, and D are located at each
square
of the four corners of the building. AO bisects ZW. Z, 0, and X are collinear.
A, O, and C are collinear.
1. The circular track is tangent to each side of Quadrilateral ABCD, and all
of the angles in Quadrilateral ABCD are right angles. Points W, X, Y,
and Z are the points of tangency. Find each of the following.
W
„B
Y
D'
а. тZW
b. MWXZ
2. Draw AX and label the point of intersection with the circle as point M.
If mZM = 53°, find mZAXB.

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