Chapter 9: Q2. (page 332)
Find the number of odd and even vertices in each network. Imagine travelling each network to see if it can be traced without backtracking.

Short Answer
The number of odd and even vertices is and
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Chapter 9: Q2. (page 332)
Find the number of odd and even vertices in each network. Imagine travelling each network to see if it can be traced without backtracking.

The number of odd and even vertices is and
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In exercises find the angle or the arc named.
and are common internal tangents to the circles. If and , Find and .

a. Draw a right triangle inscribed in a circle.
b. What do you know about the midpoint of the hypotenuse?
c. Where is the center of the circle?
d. If the legs of the right triangle are and . Find the radius of the circle.
Given: Two tangents circles; is a common external tangent;
is the common internal tangent.
Discover and prove something interesting about point
Discover and prove something interesting about .

is tangent to and .

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