| Exam Board | AQA |
| Module | Paper 1 (Paper 1) |
| Year | 2021 |
| Session | June |
| Topic | Proof |
4 Millie is attempting to use proof by contradiction to show that the result of multiplying an irrational number by a non-zero rational number is always an irrational number.
Select the assumption she should make to start her proof.
Tick ( \(\checkmark\) ) one box.
Every irrational multiplied by a non-zero rational is irrational. □
Every irrational multiplied by a non-zero rational is rational. □
There exists a non-zero rational and an irrational whose product is irrational. □
There exists a non-zero rational and an irrational whose product is rational. □