5. H = {hexagons}; O = {octagons} %3D

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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# 25 section 2.5 only
measure of each of the
equal obtuse angles?
In Exercises 211 to 26, with P = {all polygons} as the universe,
draw a Venn Diagram to represent the relationship between
these sets. Describe a subset relationship, if one exists. Are the
sets described disjoint or equivalent? Do the sets intersect?
21. T= {triangles}; I = {isosceles triangles}
22. R= {right triangles}; S = {scalene triangles}
23. A = {acute triangles}; S = {scalene triangles}
Unless otherwise noted, all content on this page is O Cengage Learning.
Transcribed Image Text:measure of each of the equal obtuse angles? In Exercises 211 to 26, with P = {all polygons} as the universe, draw a Venn Diagram to represent the relationship between these sets. Describe a subset relationship, if one exists. Are the sets described disjoint or equivalent? Do the sets intersect? 21. T= {triangles}; I = {isosceles triangles} 22. R= {right triangles}; S = {scalene triangles} 23. A = {acute triangles}; S = {scalene triangles} Unless otherwise noted, all content on this page is O Cengage Learning.
26
2.5 Convex Polygons 10
24. Q = {quadrilaterals}; L = {equilateral polygons}
and
25. H = {hexagons}; O = {octagons}
26. T = {triangles}; Q = {quadrilaterals}
27. Given:
Quadrilateral RSTQ with exterior Zs at R anc
Prove:
mZ1 + mZ2 = mZ3 + mZ4
%3D
4
NT
slo sqede on 2erl oolo s lo 50al o
2i 1sdWesbia SI diiw nogyloq ilugen
owi yd bonot olgns oh to ouasom odi
Sesbia svi
F
2
Regular hexagon
ABCDEF with diagonal
AC and
28. Given:
3
exterior 21
Prove:
m2 + mZ3 = mZ1
Quadrilateral RSTV with diagonals RT and.
intersecting at W
29. Given:
m(3 + m24
Transcribed Image Text:26 2.5 Convex Polygons 10 24. Q = {quadrilaterals}; L = {equilateral polygons} and 25. H = {hexagons}; O = {octagons} 26. T = {triangles}; Q = {quadrilaterals} 27. Given: Quadrilateral RSTQ with exterior Zs at R anc Prove: mZ1 + mZ2 = mZ3 + mZ4 %3D 4 NT slo sqede on 2erl oolo s lo 50al o 2i 1sdWesbia SI diiw nogyloq ilugen owi yd bonot olgns oh to ouasom odi Sesbia svi F 2 Regular hexagon ABCDEF with diagonal AC and 28. Given: 3 exterior 21 Prove: m2 + mZ3 = mZ1 Quadrilateral RSTV with diagonals RT and. intersecting at W 29. Given: m(3 + m24
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