AQA Paper 2 Specimen — Question 11 2 marks

Exam BoardAQA
ModulePaper 2 (Paper 2)
SessionSpecimen
Marks2
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicMoments
TypeUniform beam on two supports
DifficultyEasy -1.2 This is a straightforward moments equilibrium problem requiring only one equation: taking moments about C gives M(0.8) = 24(1.5-0.8). The setup is simple with clear given values, requiring basic recall of the moments principle with no problem-solving insight or multi-step reasoning beyond simple algebra.
Spec3.04a Calculate moments: about a point3.04b Equilibrium: zero resultant moment and force

A uniform rod, \(AB\), has length 3 metres and mass 24 kg. A particle of mass \(M\) kg is attached to the rod at \(A\). The rod is balanced in equilibrium on a support at \(C\), which is 0.8 metres from \(A\). \includegraphics{figure_11} Find the value of \(M\). [2 marks]

Question 11:
AnswerMarks Guidance
11Uses correct forces to form a
moment equation (PI)AO1.1a M1
Mg × 0.8 = 0.7 × 24
M = 21
AnswerMarks Guidance
Obtains correct valueAO1.1b A1
Total2
Question 11:
11 | Uses correct forces to form a
moment equation (PI) | AO1.1a | M1 | Take moments about C :
Mg × 0.8 = 0.7 × 24
M = 21
Obtains correct value | AO1.1b | A1
Total | 2
A uniform rod, $AB$, has length 3 metres and mass 24 kg.

A particle of mass $M$ kg is attached to the rod at $A$.

The rod is balanced in equilibrium on a support at $C$, which is 0.8 metres from $A$.

\includegraphics{figure_11}

Find the value of $M$.
[2 marks]

\hfill \mbox{\textit{AQA Paper 2  Q11 [2]}}