Question 3. Let A, B, C D be four points such that AB = 2a, AC = −2a + 6b, AD = 3b. Prove that B, C and D are collinear. Question 4. Use De Moivre's Theorem to prove, sin 30 = 3 cos² € sin 3 cos² 0 sin 0 - sin³ 0 = 3 sin 0 - 4 sin³ 0.
Question 3. Let A, B, C D be four points such that AB = 2a, AC = −2a + 6b, AD = 3b. Prove that B, C and D are collinear. Question 4. Use De Moivre's Theorem to prove, sin 30 = 3 cos² € sin 3 cos² 0 sin 0 - sin³ 0 = 3 sin 0 - 4 sin³ 0.
Trigonometry (MindTap Course List)
8th Edition
ISBN:9781305652224
Author:Charles P. McKeague, Mark D. Turner
Publisher:Charles P. McKeague, Mark D. Turner
Chapter1: The Six Trigonometric Functions
Section1.5: More On Identities
Problem 97PS
Question
Answer the given questions with step by step working outs
![Question 3.
Let A, B, C D be four points such that AB = 2a, AC = −2a + 6b, AD = 3b.
Prove that B, C and D are collinear.
Question 4.
Use De Moivre's Theorem to prove,
sin 30 = 3 cos² € sin
3 cos² 0 sin 0 - sin³ 0 = 3 sin 0 - 4 sin³ 0.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fcb17888d-2f44-4078-a7c8-ca6ff1a032db%2Fb248ef08-2360-4869-803a-ee1dc3ba9f78%2Fdafbj3_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Question 3.
Let A, B, C D be four points such that AB = 2a, AC = −2a + 6b, AD = 3b.
Prove that B, C and D are collinear.
Question 4.
Use De Moivre's Theorem to prove,
sin 30 = 3 cos² € sin
3 cos² 0 sin 0 - sin³ 0 = 3 sin 0 - 4 sin³ 0.
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