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A quadratic inequality asks when a quadratic expression is greater than, less than, or equal to zero. To solve one, first find the boundary values by solving the related quadratic equation where the expression equals zero.
The roots split the number line into regions. For an upward-opening parabola, the expression is positive outside the roots and negative between them.
Strict signs <<< and >>> do not include the roots. Inclusive signs ≤\le≤ and ≥\ge≥ do include them.
Question 1
3 marksSolve x2+4x+3>0x^2 + 4x + 3 > 0x2+4x+3>0
Boundary values are found by setting the quadratic expression equal to [ ].
Revision notes for Edexcel GCSE Maths Quadratic Inequalities. Open the guide for explanations and worked examples. Written against the Edexcel GCSE Maths (1MA1) specification, so the content matches what's examinable rather than general Maths background.
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Solve x2−6x+8≤0x^2-6x+8\le 0x2−6x+8≤0.