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Maths

Algebra (Higher)

Edexcel 1MA1 A

GCSE Maths (1MA1) · Higher · exam-style practice, examiner-report intelligence and the tools that drill it.

Board and spec code confirmed against Edexcel 1MA1 · registry checked 2026-07-09How this checking works

The topic on one screen

  • Quadratic inequalities: solve the equation first, sketch the parabola, then read the region — the sketch is what stops sign errors.
  • ax2b<0ax^2 - b < 0 factorises as a difference of two squares more often than you'd think.
  • Simultaneous equations from graphs: the solutions are the intersection points — read BOTH coordinates.
  • Making xx the subject when xx appears twice: collect the xx-terms on one side, factor xx out, divide. Three moves, every time.
  • Perpendicular lines: gradients multiply to 1-1. Rearrange to y=mx+cy = mx + c before comparing gradients.
  • 'You must show all your working' means unsupported answers score zero — even correct ones.

Where students actually lose marks

The general scheme rule bites hardest in algebra: a correct answer 'obtained from incorrect working' is awarded 0 — a right region from a wrong factorisation gets nothing.

June 2023 Paper 1H mark scheme (general guidance)

Extra 'simplification' after a correct answer can void it: the scheme ignores subsequent working only when it doesn't change the value — an incorrectly cancelled final fraction loses the mark.

June 2023 Paper 1H mark scheme (general guidance)

The double-inequality question ends 'You must show all your working' — the printed instruction that turns calculator answers into zero marks.

June 2023 Paper 1H question paper (Q24)

Try it — exam-style

Medium
ORIGINAL · after June 2023 Paper 1H Q24

1

Solve 9x216<09x^2 - 16 < 0.

(3)

(Total for Question 1 is 3 marks)

Hard
ORIGINAL · after June 2023 Paper 1H Q17

2

Make xx the subject of y=4x+2x3y = \dfrac{4x + 2}{x - 3}.

(4)

(Total for Question 2 is 4 marks)

Hard
ORIGINAL · after June 2023 Paper 1H Q15

3

Line L1L_1 has equation y=2x5y = 2x - 5. Line L2L_2 has equation 6y+kx12=06y + kx - 12 = 0. Given that L1L_1 is perpendicular to L2L_2, find the value of kk.

(3)

(Total for Question 3 is 3 marks)

Medium
ORIGINAL

4

Solve simultaneously: y=x24y = x^2 - 4 and y=3xy = 3x.

(3)

(Total for Question 4 is 3 marks)

Questions are written in the style of past Edexcel papers (source shown on each) — never copied from them.

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Drill it properly

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