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Chapter 9: Q10. (page 342)

Complete the tables in Exercises 10 and 11.

Short Answer

Expert verified

The final answer is:

Step by step solution

01

Step 1. Given information:

02

Step 2. Concept used:

The arcs in a semicircle together make an angle of 180°.

The measure of minor arc is same as the measure of its central angle

03

Step 3. Applying the concept:

It shows a circle with points, A,Band C with ∠1 and ∠2.

It is required to complete the table with the required values.

The arcs in a semicircle together make an angle of 180°.

So, if one angle is ∠1,other angle will be.

180°-∠1

And measure of minor arc is same as the measure of its central angle.

Based on the above rules and the filled in values given in the table, the final completed table will be,

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Most popular questions from this chapter

Plane Z passes through the center of sphere Q.

  1. Explain why QR=QS=QT.
  2. Explain why the intersection of the plane and the sphere is a circle. (The intersection of a sphere with any plane passing through the center of the sphere is called a great circle of the sphere).

Find the measure of central ∠1.

Find the measure of central ∠1.

Find AB.In Exercise 3,CB¯ is tangent to ⊙A.

Draw two points A & B and several circles that pass through A and B. Locate the centers of these circles. On the basis of your experiment, complete the following statement:

The centers of all circles passing through A and B lie on ______.

Write an argument to support your statement.
See all solutions

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