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Solving quadratic inequalities algebraically

The starter and exit quiz of the lesson “Solving quadratic inequalities algebraically”, from the unit “Inequalities” (Year 11 Maths) by Oak National Academy.

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Oak National Academy

12 questions

  1. (x+8)(x-2) is the quadratic x^2+6x-16 in __________ form.
  2. Match the quadratics to their factorised form.
  3. If x^2-7x-30=0 factorises to (x-10)(x+3)=0, where are its roots?
  4. Which of the below is the quadratic formula?
  5. This is a sketch of y=x^2-10x+24. Use it to solve this inequality: x^2-10x+24<0.
  6. Which of these is a rearrangement of x^2-10x-87=0 when completing the square?
  7. The curve y=x^2+2x-15 has __________ at x=-5 and x=3.
  8. Solve x^2+2x-15<0.
  9. Solve x^2+2x-15>0.
  10. Solve x^2-9<16.
  11. Solve -x^2-2x+15>0.
  12. The solution to 2x^2-5x+20<x^2+8x-10 is 3<x<___.

License: OGL

Solving quadratic inequalities algebraically · Examplary