If x < y then x^2y^2 find its inverse
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Answer:
Let p: x<y,
Let q: x
2
<y
2
Then the symbolic form of the given statement is p→q.
Converse: q→p is the converse of p→q.
i.e., If x
2
<y
2
, then x<y.
Inverse: ∼p→∼q is the inverse of p→q.
i.e., If x≥y, then x
2
≥y
2
.
OR
If x≮y, then x
2
≮y
2
.
Contrapositive: ∼q→p is the contrapositive of p→q.
i.e., If x
2
≥y
2
, then x≥y.
OR
If x
2
≮y
2
, then x≮y.
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