TMUA · Paper 2: Mathematical Reasoning
Negating statements with quantifiers
10 practice questions, each with the answer and an explanation.
Practise Negating statements with quantifiers now
Random questions from this topic, one at a time. You see the answer and the explanation straight after each one.
All 10 questions
- Consider the statement: 'Everyone in the group knows at least one member of the group.' Which of the following is its negation?
- Consider the statement: 'Some player in the tournament beat every other player.' Which of the following is its negation?
- Consider the statement: 'Every integer in the list is positive or even.' Which of the following is its negation?
- Consider the statement: 'There is someone in the room who is liked by everyone in the room.' Which of the following is its negation?
- Consider the statement: *'For every positive integer , there is a prime number with .'* Which of the following is its negation?
- Consider the statement: 'No number in the set is prime.' Which of the following is its negation?
- Consider the statement: 'Every even number in the list is greater than 10.' Which of the following is its negation?
- Consider the statement: 'If a number in the list is prime, then it is odd.' Which of the following is its negation?
- Consider the statement: 'Some number in the set is positive and odd.' Which of the following is its negation?
- Which of the following statements about real numbers is true?
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