Chapter 9: Q11. (page 342)
Complete the tables in Exercises and .

Short Answer
The final answer is

Chapter 9: Q11. (page 342)
Complete the tables in Exercises and .

The final answer is

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For each exercise draw a circle and inscribe the polygon in the circle.
e. An acute isosceles triangle.
is tangent to and .

The number of odd vertices will tell you whether or not a network can be traced without backtracking. Do you see how? If not, read on.
Tell why it is impossible to walk across the seven bridges of Koenigsberg without crossing any bridge more than once.
Quad. is circumscribed about a circle. Discover and prove a relationship between and

is tangent to at . Complete.

If and , then
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