
Mathematical Reasoning – Statements, Negation, Compound Statements
Maths · Grade 11 · Week 41 · 25 questions
All 25 questions in this Mathematical Reasoning – Statements, Negation, Compound Statements quiz
Grade 11 Maths — Mathematical Reasoning – Statements, Negation, Compound Statements: 25 practice questions with instant scoring and explanations.
- A mathematical statement is:
- The negation of the statement 'x is positive' is:
- If statement p is true, then ¬p (negation of p) is:
- A compound statement formed using 'and' (∧) is true when:
- A compound statement formed using 'or' (∨) is true when:
- The truth table for p ∧ q (p and q) has how many true cases?
- The truth table for p ∨ q (p or q) has how many true cases?
- The negation of (p ∧ q) is:
- The negation of (p ∨ q) is:
- Which is De Morgan's Law?
- The statement 'p and not q' is written as:
- If p is 'The number is positive' and q is 'The number is even', then p ∧ q means:
- The law p ∨ ¬p is called:
- The law p ∧ ¬p is always:
- p ∨ (q ∧ r) is logically equivalent to:
- p ∧ (q ∨ r) is logically equivalent to:
- The commutative law for 'and' states:
- The idempotent law states:
- The law of double negation states:
- If statement p: '5 > 3' is true, then ¬p is:
- The conjunction of p: 'x > 0' and q: 'x < 1' is:
- p ∨ (p ∧ q) simplifies to:
- p ∧ (p ∨ q) simplifies to:
- The statement 'not (p or q)' is equivalent to:
- In a truth table for two statements, there are:
Question 1 of 250 correct so far