Paper 1: Non-calculator June 2025, Question 7 2 marks
Here is a sketch of y = tan x for 0° x
360°
You are given that tan 72 ° = k
Work out the two values of x between 0 ° and 360 ° for which tan x = – k
Reveal mark scheme
AQA Level 2 Certificate Further Maths
Topic questions Pure mathematics Trigonometric equations
7 questions · 23 marks · about 30 minutes
Here is a sketch of y = tan x for 0° x
360°
You are given that tan 72 ° = k
Work out the two values of x between 0 ° and 360 ° for which tan x = – k
θ is an angle between 270 ° and 360 ° cos θ = and tan θ = –3k where k is a positive constant.
Work out the value of θ.
Work out the values of x between 0 ° and 360 ° for which
You must show your working.
Write down the value of x for 0° ≤ x ≤ 360° when sin x = –1
Work out the values of x between 0° and 360° for which
Give your answers to 1 decimal place. You must show your working.
Here is a sketch of y = sin x for 0° x
360°
You are given that sin 220 ° = – k
Work out the two values of x for 0° x
360° for which y = k
Work out the value of x where 0° x
90° for which 3 tan2 x = 1
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