Answer:
Option B
Step-by-step explanation:
Consider statements :
If a figure is a rectangle , (p)
then it is a quadrilateral. (q)
Contrapositive statement :
If \(\sim\) q then \(\sim\) p
If a figure is not a quadrilateral then it is not a rectangle .
Inverse Statement :
If \(\sim\) p then \(\sim\) q
If a figure is not a rectangle then it is not a quadrilateral .
Converse Statement :
If q then p
If a figure is a quadrilateral then it is a rectangle
Syllogism:
is a form of reasoning in which a conclusion is drawn from two given propositions
Given Statement: If \(p\geq q\,,\,q\geq r\) then \(p\geq r\)
Therefore, option B is correct as conclusion \(p\geq r\) is drawn from two statements \(p\geq q\,,\,q\geq r\)
