| |  | Relation R in the set A = {1, 2, 3, ..., 13, 14} defined as R = {(x, y) : 3x - y = 0}
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| |  | Relation R in the set N of natural numbers defined as R = {(x, y) : y = x + 5 and x less than 4}
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| |  | Determine Relations reflexive, symmetric and transitive in given sets
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| |  | Show that R = {(a, b) : a ≤ b2} neither reflexive nor symmetric nor transitive
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| |  | R is reflexive, symmetric or transitive R defined in the set as R = {(a, b) : b = a + 1}
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| |  | Relation R is reflexive and transitive but not symmetric, R defined as R = {(a, b) : a ≤ b}
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| |  | Check whether the relation R is reflexive, symmetric or transitive R = {(a, b) : a ≤ b3}
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| |  | Show that R is symmetric but neither reflexive nor transitive
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| |  | Equivalence relation, Show that the relation R = {(x, y) : x and y have same number of pages} is an
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| |  | Equivalence relation : Show that relation R in set given by R = {(a, b) : |a - b| is even}, is ...
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| |  | Show that each of the relation R in the set A is an equivalence relation
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| |  | Relation,Types of Relation, Reflexive Relation
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| |  | Symmetric Relation definition example
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| |  | Transitive Relation, Equivalence Relation
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| |  | Functions, Types, One to One, Many to one Function Injective, Surjective and Bijective Function
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