Further Pure Mathematics 4PM1 / Trigonometry / 1.711.71: Trigonometric identities and equations4PM1/2/January/2017 — Question 2 · 7 marksMark as done · Save for later(a) Show that the equation 6cos2α−sinα=56\cos^2\alpha-\sin\alpha=56cos2α−sinα=5 can be written as6sin2α+sinα−1=06\sin^2\alpha+\sin\alpha-1=06sin2α+sinα−1=0(2)(b) Solve, to 1 decimal place where appropriate, for 0≤θ≤900\le\theta\le900≤θ≤90,6cos2(2θ+40)∘−sin(2θ+40)∘=56\cos^2(2\theta+40)^\circ-\sin(2\theta+40)^\circ=56cos2(2θ+40)∘−sin(2θ+40)∘=5(5)▸ Mark scheme← 1.76: 4PM1/1/June/2017 — Question 91.72: 4PM1/2/January/2017 — Question 4 →