Geometr Question 2 (a) Let ZXOY be an angle and PZ be an interval. Construct an arc with centre O meeting OX at A and Oy at B With the same radius, construct an arc with centre P, meeting PZ at F. With radius AB and centre F, construct an arc meeting the second arc at G. (i) Prove that AAOB=AGPF. (ii) Hence, prove that ZAOB=LFPG.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
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Chapter6: The Trigonometric Functions
Section6.1: Angles
Problem 38E
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Geometry
Question 2
(a) Let ZXOY be an angle and PZ be an interval. Construct an arc with centre O meeting OX at A and
OY at B With the same radius, construct an arc with centre P, meeting PZ at F. With radius AB
and centre F, construct an arc meeting the second arc at G.
(i) Prove that A4OB = AGPF.
(ii) Hence, prove that ZAOB=LFPG.
Transcribed Image Text:Geometry Question 2 (a) Let ZXOY be an angle and PZ be an interval. Construct an arc with centre O meeting OX at A and OY at B With the same radius, construct an arc with centre P, meeting PZ at F. With radius AB and centre F, construct an arc meeting the second arc at G. (i) Prove that A4OB = AGPF. (ii) Hence, prove that ZAOB=LFPG.
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