AQA Paper 2 2024 June — Question 3 1 marks

Exam BoardAQA
ModulePaper 2 (Paper 2)
Year2024
SessionJune
Marks1
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicInequalities
TypeSolve quadratic inequality
DifficultyEasy -1.8 This is a straightforward quadratic inequality requiring only recognition that the product is negative when factors have opposite signs, leading to x < 1 or x > 4. Being multiple choice with 1 mark makes it even more routine than a standard inequality question.
Spec1.02g Inequalities: linear and quadratic in single variable
Solve the inequality $$(1 - x)(x - 4) < 0$$ [1 mark] Tick \((\checkmark)\) one box. \(\{x : x < 1\} \cup \{x : x > 4\}\) \(\{x : x < 1\} \cap \{x : x > 4\}\) \(\{x : x < 1\} \cup \{x : x \geq 4\}\) \(\{x : x < 1\} \cap \{x : x \geq 4\}\)
Question 3:
AnswerMarks Guidance
3Ticks 1st box 1.1b
Question 3 Total1
QMarking instructions AO 
Question 3:
3 | Ticks 1st box | 1.1b | B1 | {x:x<1 }{x:x>4 }
Question 3 Total | 1
Q | Marking instructions | AO | Marks | Typical solution
Solve the inequality
$$(1 - x)(x - 4) < 0$$
[1 mark]

Tick $(\checkmark)$ one box.

$\{x : x < 1\} \cup \{x : x > 4\}$

$\{x : x < 1\} \cap \{x : x > 4\}$

$\{x : x < 1\} \cup \{x : x \geq 4\}$

$\{x : x < 1\} \cap \{x : x \geq 4\}$

\hfill \mbox{\textit{AQA Paper 2 2024 Q3 [1]}}
This paper (21 questions)
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Q1 1 Q2 1 Q3 1 Q4 3 Q5 3 Q6 6 Q7 5 Q8 7 Q9 13 Q10 4 Q11 6 Q12 1 Q13 1 Q14 3 Q15 4 Q16 4 Q17 4 Q18 7 Q19 8 Q20 9 Q21 9