This Year 12 indices, surds and quadratic functions quiz has 10 short questions for pupils aged 16-17. Type your answer, check it straight away and read the explanation when you get one wrong.
Year 12 indices, surds and quadratic functions quiz: the 10 questions
- Evaluate \(25^{1/2}\).Square root.
- Evaluate \(8^{-1/3}\).\(1/8^{1/3}=1/2\).
- Simplify \(\sqrt{18}\).\(\sqrt{9\times2}\).
- Rationalise \(\dfrac{2}{\sqrt5}\).Multiply by \(\sqrt5/\sqrt5\).
- What is the minimum value of \((x-4)^2+9\)?Square is at least 0.
- State the discriminant of \(x^2+4x+4\).\(16-16=0\).
- How many real roots if \(b^2-4ac=0\)?Repeated root.
- Expand \((1+\sqrt2)^2\).\(1+2\sqrt2+2\).
- Solve \(x^2=7\).Both roots.
- Simplify \(a^5\times a^{-2}\).Add the powers.
How to use this Year 12 indices, surds and quadratic functions quiz
First, answer every question without a calculator unless the question says so. Then check your answer and read the short explanation. If you get fewer than 7 right, revise the indices, surds and quadratic functions lesson and try again later. After that, try the multiple choice questions or the indices, surds and quadratic functions worksheet.
Finally, take this quiz again before a test, because quick retrieval helps you remember. Moreover, all the pages of this chapter work together, so you can move between them at any time. For example, many pupils read the lesson on Monday, practise on Wednesday and test themselves on Friday.


















