Sue Pemberton, Julianne Hughes and, Julian Gilbey Solutions for Chapter: Trigonometry, Exercise 4: EXERCISE 3C

Author:Sue Pemberton, Julianne Hughes & Julian Gilbey

Sue Pemberton Mathematics Solutions for Exercise - Sue Pemberton, Julianne Hughes and, Julian Gilbey Solutions for Chapter: Trigonometry, Exercise 4: EXERCISE 3C

Attempt the free practice questions on Chapter 3: Trigonometry, Exercise 4: EXERCISE 3C with hints and solutions to strengthen your understanding. Cambridge International AS & A Level Mathematics : Pure Mathematics 2 & 3 Course Book solutions are prepared by Experienced Embibe Experts.

Questions from Sue Pemberton, Julianne Hughes and, Julian Gilbey Solutions for Chapter: Trigonometry, Exercise 4: EXERCISE 3C with Hints & Solutions

EASY
AS and A Level
IMPORTANT

Express sin 3θ and cos 2θ in terms of sin θ.Hence show that sin 18° is a root of the equation 4x3-2x2-3x+1=0.

EASY
AS and A Level
IMPORTANT

Find the exact value of sin 18°.Given that sin 18° is a root of the equation 4x3-2x2-3x+1=0.

EASY
AS and A Level
IMPORTANT

Find the range of values of θ between 0 and 2π for which cos 2θ>cos θ.

EASY
AS and A Level
IMPORTANT

Solve the inequality cos 2θ-3 sin θ-20 for 0°θ360°.

EASY
AS and A Level
IMPORTANT

 Use the expansions of cos(2x+x) and cos(2x-x), to prove that: cos 3x+cos x2 cos 2x cos x

EASY
AS and A Level
IMPORTANT

 Use the expansions of cos(2x+x) and cos(2x-x), to prove that: cos 3x+cos x2 cos 2x cos x 

Solve cos 3x+cos 2x+cosx>0 for 0°<x<360°.

EASY
AS and A Level
IMPORTANT

Solve the inequality cos 4θ+3 cos 2θ+1<0 for 0°θ360°.