If x<y, then X2<y2(x,y€R)
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If x,y in R and satisfy the equation xy(x^(2)-y^(2))=x^(2)+y^(2) where xne0 then the minimum possible value of x
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SOLUTION
Let p: x < y,
q: x2 < y2
Then the symbolic form of the given statement is p → q.
Converse: q → p is the converse of p → q.
i.e. If x2 < y2, then x < y.
Inverse: ∼ p → ∼ q is the inverse of p → q.
i.e. If x `≥` y, then x2 `≥` y2.
OR
If x `≮` y, then x2 `≮` y2.
Contrapositive: ∼ q → p is the contrapositive of p → q
i.e. If x2 `≥` y2, then x `≥` y.
OR
If x2 `≮` y2, then x `≮` y.
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