AQA AS Paper 1 2020 June — Question 12 1 marks

Exam BoardAQA
ModuleAS Paper 1 (AS Paper 1)
Year2020
SessionJune
Marks1
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicVectors Introduction & 2D
TypeVector between two points
DifficultyEasy -1.8 This is a straightforward recall question requiring only the distance formula between two points. Students must subtract coordinates (18-5=13, 7-(-3)=10) and recognize the formula √[(Δx)² + (Δy)²]. It's a 1-mark multiple choice question with no problem-solving or conceptual depth required—purely procedural.
Spec1.10f Distance between points: using position vectors

One of the following is an expression for the distance between the points represented by position vectors \(5\mathbf{i} - 3\mathbf{j}\) and \(18\mathbf{i} + 7\mathbf{j}\) Identify the correct expression. Tick (\(\checkmark\)) one box. [1 mark] \(\sqrt{13^2 + 4^2}\) \(\sqrt{13^2 + 10^2}\) \(\sqrt{23^2 + 4^2}\) \(\sqrt{23^2 + 10^2}\)

Question 12:
AnswerMarks Guidance
12Ticks correct box 1.1b
Total1 2 2
�13 +10
AnswerMarks Guidance
QMarking Instructions AO
Question 12:
12 | Ticks correct box | 1.1b | B1
Total | 1 | 2 2
�13 +10
Q | Marking Instructions | AO | Marks | Typical Solution
One of the following is an expression for the distance between the points represented by position vectors $5\mathbf{i} - 3\mathbf{j}$ and $18\mathbf{i} + 7\mathbf{j}$

Identify the correct expression.

Tick ($\checkmark$) one box.
[1 mark]

$\sqrt{13^2 + 4^2}$

$\sqrt{13^2 + 10^2}$

$\sqrt{23^2 + 4^2}$

$\sqrt{23^2 + 10^2}$

\hfill \mbox{\textit{AQA AS Paper 1 2020 Q12 [1]}}