DERIVED CONDITIONAL STATEMENTS: Converse, Inverse and Contrapositive
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- Q1
Which of the following statements derived βπ β βπ from π β π ?
conditional
inverse
contrapositive
converse
30sM8GE-IIg-1 - Q2
What is the converse of the inverse of the given statement π β π?
π β π
π β π
βπ β βπ
βπ β βπ
30sM8GE-IIg-1 - Q3
What is the inverse of the statement β If a polygon is a quadrilateral, then it has four sidesβ?
If a triangle is not a polygon, then it is not a closed plane figure.
If the number of sides of a polygon is not three, then it is not a triangle
If a polygon is not a triangle, then the number of its sides is not three.
If a polygon has three sides, then it is a triangle.
30sM8GE-IIg-1 - Q4
What is the converse of the statement β If a polygon is a quadrilateral, then it has four sidesβ?
If a polygon is not a quadrilateral, then the number of its sides is not four.
If a polygon has four sides, then it is a quadrilateral.
If the number of sides of a polygon is not four, then it is not a quadrilateral
If a quadrilateral is not a polygon, then it is not a closed plane figure.
30sM8GE-IIg-1 - Q5
What is the symbolic representation of the inverse of the contrapositive of a conditional statement?
βπ β βπ
π β π
βπ β βπ
π β π
30sM8GE-IIg-1