Question 1
The diagram shows part of the graph of , where a, b and c are integers. Find the values of a, b and c.
The diagram shows part of the graph of y=acos(bx)+c, where a, b and c are integers. Find the values of a, b and c.
a=4b=3c=-5
The diagram shows the curve y=acosbx+c for −180∘⩽x⩽180∘.
It is given that a, b and c are integers.
Find the values of a, b and c.
a=5
b=3
c=-2
Solve the equation 2sin3θ=3sinθcosθ for −2π⩽θ⩽2π .
sinθ(2sin2θ−3cosθ)=0sinθ=0, so θ=0, and no other solutions in range from this factor
2(1−cos2θ)=3cosθ oe
Write in solvable form: −2cos2θ−3cosθ+2=0 oe
Factorises or solves their 3-term quadratic in cosθ, e.g. (2cosθ−1)(cosθ+2)=0θ=±3π or ±1.05 or ±1.04719…, and no other solutions in range from this factor