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If R Is A Relation From A Set A To A Set B And S Is A Relation From B To A Set C, Then Relation SoR
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Let X Be A Family Of Sets And R Be A Relation On X Defined By ‘A Is Disjoint From B’. Then R Is
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For Real Numbers X And Y, We Write XRy <=> X - Y + Under Root 2 Is An Irrational Number. Then The Relation R Is
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Let R Be An Equivalence Relation On A Fine Set A Having N Elements. Then The Number Of Ordered Pairs In R Is
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Let A = {a, B, C} And B = {1, 2}. Consider A Relation R Defined From Set A To Set B. Then R Is Equal To Set
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Let P = {(x,y) | X^2 +y^2 = 1,x,y Set Membership R} . Then P Is
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If N(A) = 5 And N(B) = 7, Then The Number Of Relations On A*B Is
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Let S Be The Set Of All Real Numbers. Then The Relation R = {(a,b) : 1 + Ab > 0 } On S Is
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If A Is The Set Of Even Natural Numbers Less Than 8 And B Is The Set Of Prime Numbers Less Than 7, Then The Number Of Relation From A To B Is
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A Relation From P To Q Is
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The Relation R Defined In N As ARb <=> B Is Divisible By A Is
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In Order That A Relation R Defined On A Non-empty Set A Is An Equivalence Relation, It Is Sufficient, If R
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On The Set N Of All Natural Numbers Define The Relation R By A R B If And Only If The G.C.D. Of A And B Is 2. Then R Is
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Let R Be A Relation Of The Set Of Integers Given By ARb => A = 2^k . B For Some Integer K. Then R Is
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For Any Two Real Numbers A And B, We Define A R B If And Only If
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Let A = {1,2,3} And B = {2,3,4}, Then Which Of The Following Relations Is A Function From A To B
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ARb <=> |a|≤b. Then R Is
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Modified 5 Year Ago
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Let R1 Be A Relation Defined By R1 = {(a,b) | A≥b,a,b Set Membership R. Then R1 Is
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The Relation “less Than†In The Set Of Natural Numbers Is
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If N(A) = 3 And N(B) = 6 And A Subset B . Then The Number Of Elements In A Intersection B Is Equal To
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Let A, B And C Be Sets Such That
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Let Z Be The Set Of Integers. If
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Let S = { 1,2,3,.......,100}. The Number Of Non-empty Subsets A Of S Such That The Product Of Elements In A Is Even Is
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In A Class Of 140 Students Numbered 1 To 140, All Even Numbered Students Opted Mathematics Course,
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Teo Sets A And B Are As Under
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Let A And B Be Two Non-empty Subsets Of A Set X Such That A Is Not A Subset Of B, Then
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