DISCUSS DISCOVER PROVE WRITE [Hint: Find the area of triangle ABC in two different ways. You will need the following facts from geometry: 117. PROVE: Geometric Proof of a Double-Angle Formula Use the figure to prove that sin 20 = 2 sin 0 cos 0. An angle inscribed in a semicircle is a right angle, so LACB is a right angle. The central angle subtended by the chord of a circle is twice the angle subtended by the chord on the circle, so ZBOC is 20.] A B.

Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter77: Machining Compound-angular Surfaces
Section: Chapter Questions
Problem 1A
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DISCUSS
DISCOVER
PROVE
WRITE
[Hint: Find the area of triangle ABC in two different ways.
You will need the following facts from geometry:
117. PROVE: Geometric Proof of a Double-Angle Formula Use
the figure to prove that sin 20 = 2 sin 0 cos 0.
An angle inscribed in a semicircle is a right angle, so
LACB is a right angle.
The central angle subtended by the chord of a circle is
twice the angle subtended by the chord on the circle, so
ZBOC is 20.]
A
B.
Transcribed Image Text:DISCUSS DISCOVER PROVE WRITE [Hint: Find the area of triangle ABC in two different ways. You will need the following facts from geometry: 117. PROVE: Geometric Proof of a Double-Angle Formula Use the figure to prove that sin 20 = 2 sin 0 cos 0. An angle inscribed in a semicircle is a right angle, so LACB is a right angle. The central angle subtended by the chord of a circle is twice the angle subtended by the chord on the circle, so ZBOC is 20.] A B.
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