OCR MEI C1 — Question 14 4 marks

Exam BoardOCR MEI
ModuleC1 (Core Mathematics 1)
Marks4
PaperDownload PDF ↗
Mark schemeDownload PDF ↗
TopicInequalities
TypeSolve linear inequality
DifficultyEasy -1.8 This is a straightforward linear inequality requiring only basic algebraic manipulation: multiply both sides by 4, expand brackets, and isolate x. It's simpler than average A-level content, involving only routine procedural steps with no conceptual challenges or problem-solving required.
Spec1.02g Inequalities: linear and quadratic in single variable

14 Solve the inequality \(\frac { 3 ( 2 x + 1 ) } { 4 } > - 6\).

Question 14:
AnswerMarks Guidance
AnswerMarks Guidance
\(x > -4.5\) o.e. isw www4 Accept \(-27/6\) or better; 3 for \(x = -4.5\) etc
[M1 for \(\times 4\)]M1 Or Ms for each of the four steps carried out correctly with inequality [\(-1\) if working with equation] (ft from earlier errors if of comparable difficulty)
M1 expand brackets or divide by 3M1
M1 subtract constant from LHSM1
M1 divide to find \(x\)M1
## Question 14:

| Answer | Marks | Guidance |
|--------|-------|----------|
| $x > -4.5$ o.e. isw www | 4 | Accept $-27/6$ or better; 3 for $x = -4.5$ etc |
| [M1 for $\times 4$] | M1 | Or Ms for each of the four steps carried out correctly with inequality [$-1$ if working with equation] (ft from earlier errors if of comparable difficulty) |
| M1 expand brackets or divide by 3 | M1 | |
| M1 subtract constant from LHS | M1 | |
| M1 divide to find $x$ | M1 | |
14 Solve the inequality $\frac { 3 ( 2 x + 1 ) } { 4 } > - 6$.

\hfill \mbox{\textit{OCR MEI C1  Q14 [4]}}