Proof by Exhaustion (Edexcel A-Level Mathematics): Quizzes
📚Quizzes
Practise the questions
11 questions from this quiz
ShowHide
Practise the questions
11 questions from this quiz
What is the key feature of proof by exhaustion?
What is the key feature of proof by exhaustion?
Considering every possible case
In Step 2 of proof by exhaustion, what must you break the problem into?
In Step 2 of proof by exhaustion, what must you break the problem into?
A finite number of distinct cases
What are the single-digit odd numbers used in Example 1?
What are the single-digit odd numbers used in Example 1?
What is the result of in Example 1?
What is the result of in Example 1?
(even)
What does Example 1 conclude about the sum of two odd numbers?
What does Example 1 conclude about the sum of two odd numbers?
It is always even
When proving is prime, up to which value must you check for factors?
When proving is prime, up to which value must you check for factors?
(last integer below )
What is the result of in Example 2?
What is the result of in Example 2?
(not a factor)
What is equal to?
What is equal to?
Why is proven to be prime?
Why is proven to be prime?
All integers are not factors
