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Class 12 · Mathematics · Hard

When will the relation (R={(a,b):d(a,b)=2}) be symmetric, where (d) is a distance function?

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Class 12 · Mathematics · Hard

On (A={1,2,3,4}), (R={(a,b):a+2b\text{ is even}}). Is (R) symmetric?

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Class 12 · Mathematics · Hard

On (A={1,2,3,4}), (R={(a,b):a^2+b^2\text{ is even}}). Which statement is correct about (R)?

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Class 12 · Mathematics · Hard

If (R) is a symmetric relation, what is (R\cup R^{-1}) equal to?

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Class 12 · Mathematics · Hard

If (R) is a symmetric relation, what is (R\cap R^{-1}) equal to?

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Class 12 · Mathematics · Hard

In which relation is (R) symmetric but not reflexive?

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Class 12 · Mathematics · Hard

How many symmetric relations are there on a set with (5) elements?

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Class 12 · Mathematics · Hard

If (A) has (4) elements, how many symmetric relations are not reflexive?

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Class 12 · Mathematics · Hard

A directed graph has arrows (1\to2), (2\to1), (2\to3), and no other arrows. What must be added to make it symmetric?

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Class 12 · Mathematics · Hard

If the directed graph of a relation shows a reverse arrow for every arrow, what type of relation is it?

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Class 12 · Mathematics · Hard

Which example is symmetric but not transitive?

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Class 12 · Mathematics · Hard

For (R={(a,b):a+b\text{ is even}}) on (A={1,2,3,4}), which statement is correct?

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Class 12 · Mathematics · Hard

For the same relation (R={(a,b):a+b\text{ is odd}}) on (A={1,2,3,4}), which statement is correct?

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Class 12 · Mathematics · Hard

On (A={1,2,3,4}), (R={(a,b):a+b\text{ is odd}}). How many ordered pairs are in (R)?

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Class 12 · Mathematics · Hard

On (A={1,2,3,4,5}), (R={(a,b):a+b=6}). How many pairs are in (R), and is it symmetric?

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Class 12 · Mathematics · Hard

Which condition most clearly gives a symmetric relation?

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Class 12 · Mathematics · Hard

If (R) is symmetric and ((q,p)\notin R), what conclusion is correct about ((p,q))?

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Class 12 · Mathematics · Hard

If (R) is symmetric and ((p,q)\notin R), which conclusion is always correct?

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Class 12 · Mathematics · Hard

Which statement is correct about the identity relation (I_A={(a,a):a\in A})?

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Class 12 · Mathematics · Hard

Why is the universal relation (A\times A) symmetric on a set (A)?

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