1MA0 Higher November 2015 Paper 2 Q17
17 \(\mathbf{L}_1\) and \(\mathbf{L}_2\) are parallel lines.
The equation of \(\mathbf{L}_1\) is \(y = 3x + 2\)
\(\mathbf{L}_2\) passes through the point (3, 4).
Find an equation for \(\mathbf{L}_2\). (3)
| Answer | Mark | Notes |
|---|---|---|
| \(y = 3x - 5\) | 3 | M1 for recognition that the gradient of \(\mathbf{L}_2\) is 3 M1 for substitution of \(x = 3\) and \(y = 4\) into \(y = \text{``}m\text{''}x + c\) A1 \(y = 3x - 5\) oe (SC B2 for \(3x - 5\) or \(\mathbf{L}_2 = 3x - 5\)) |