A function $g$ is defined by $\frac{x}{\sqrt{3x - 6}}$ .

State the maximum possible domain of $g$ .

Use the quotient rule to show that $\frac{3x - 12}{2(3x - 6)^{\frac{3}{2}}}$ .

Show that the graph of $y = g (x)$ has exactly one point of inflection.

Write down the values of $x$ for which the graph of $y = g (x)$ is concave.

A function $g$ is defined by $\frac{x}{\sqrt{3x - 6}}$ .

State the maximum possible domain of $g$ .

Use the quotient rule to show that $\frac{3x - 12}{2(3x - 6)^{\frac{3}{2}}}$ .

Show that the graph of $y = g (x)$ has exactly one point of inflection.

Write down the values of $x$ for which the graph of $y = g (x)$ is concave.

3 Unit A2 1: Pure Mathematics (A-level only)

3 Unit A2 1: Pure Mathematics (A-level only) Questions