Geo_Book_Answers
Geo_Book_Answers
Geo_Book_Answers
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<strong>Answers</strong> to Exercises<br />
1. equilateral triangles.<br />
2. regular hexagons.<br />
3.<br />
4.<br />
5. <strong>Answers</strong> will vary.<br />
6. <strong>Answers</strong> will vary.<br />
7. sample design:<br />
LESSON 7.7<br />
8. False; they must bisect each other in a<br />
parallelogram.<br />
92 ANSWERS TO EXERCISES<br />
9. true<br />
10. true<br />
11. False; it could be a kite or an isosceles<br />
trapezoid.<br />
12. The path would be 1<br />
<br />
4 of Earth’s circumference,<br />
approximately 6280 miles, which will take<br />
126 hours, or around 5 1<br />
<br />
4 days.<br />
13a. Using the Reflection Line Conjecture, the<br />
line of reflection is the perpendicular bisector of<br />
AAand BB. Because these segments are both<br />
perpendicular to the reflection line, they are<br />
parallel to each other. Note that if AB is parallel to<br />
the reflection line, quadrilateral AABB will be a<br />
rectangle instead of a trapezoid.<br />
13b. Yes; it has reflectional symmetry, so legs and<br />
base angles are congruent.<br />
13c. greatest: near each of the acute vertices;<br />
least: at the intersection of the diagonals (where A,<br />
C, and B become collinear and A,C,and B<br />
become collinear)<br />
14a. <br />
?<br />
?<br />
3 5 6<br />
6 0<br />
1<br />
0<br />
14b. 13 30<br />
<br />
?<br />
2<br />
8 3<br />
12<br />
4<br />
8<br />
9<br />
0<br />
7<br />
2<br />
?<br />
? 5<br />
1 10<br />
108 9<br />
?<br />
?<br />
28 15<br />
?<br />
29<br />
50