(a)[2]
Solve the equation $f(x) = 5$ by using the graph.
(b(i))[1]
Sketch the tangent to the graph of $y = f(x)$ at the point $(-1.5, 3.5)$.
(b(ii))[2]
Use your tangent line to estimate the gradient of $y = f(x)$ when $x = -1.5$.
(c(i))[1]
Fill in the table for $y = g(x)$.
(c(ii))[3]
On the opposite grid, draw the graph of $y = g(x)$ for $-2 \le x \le 2$.
(d(i))[2]
From your graphs, solve the equation $f(x) = g(x)$.
(d(ii))[1]
From your graphs, solve the inequality $f(x) < g(x)$.
(e(i))[1]
State the three values: $g(-3)$, $g(-5)$ and $g(-10)$.
(e(ii))[1]
Complete the statement. As $x$ decreases, $g(x)$ approaches the value ............