AQA Further AS Paper 1 2023 June — Question 2 1 marks

Exam BoardAQA
ModuleFurther AS Paper 1 (Further AS Paper 1)
Year2023
SessionJune
Marks1
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicVectors 3D & Lines
TypePerpendicularity conditions
DifficultyEasy -1.8 This is a direct recall question testing the definition that a·b = 0 implies perpendicular vectors (90°). It requires no calculation or problem-solving, just knowledge of a fundamental vector property. Even simpler than typical routine questions as it's multiple choice with only one step.
Spec4.04c Scalar product: calculate and use for angles

2 The two vectors \(\mathbf { a }\) and \(\mathbf { b }\) are such that \(\mathbf { a } \cdot \mathbf { b } = 0\) State the angle between the vectors \(\mathbf { a }\) and \(\mathbf { b }\) Circle your answer.
[0pt] [1 mark] \(0 ^ { \circ } 45 ^ { \circ } 90 ^ { \circ } 180 ^ { \circ }\)

Question 2:
AnswerMarks Guidance
\(90°\)B1 Circles the correct answer (AO1.2)
## Question 2:
$90°$ | B1 | Circles the correct answer (AO1.2)

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2 The two vectors $\mathbf { a }$ and $\mathbf { b }$ are such that $\mathbf { a } \cdot \mathbf { b } = 0$

State the angle between the vectors $\mathbf { a }$ and $\mathbf { b }$\\
Circle your answer.\\[0pt]
[1 mark]\\
$0 ^ { \circ } 45 ^ { \circ } 90 ^ { \circ } 180 ^ { \circ }$

\hfill \mbox{\textit{AQA Further AS Paper 1 2023 Q2 [1]}}