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Let X = {1,2,3,4,5}. The Number Of Different Ordered Pairs (Y,Z) That Can Formed Such That
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The Shaded Region In The Figure Represents
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If The Sets A And B Are Defined As
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If A And B Are Two Sets, Then A ⋃ B = A ⋂ B If
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If (1, 3), (2, 5) And (3, 3) Are Three Elements Of A * B And The Total Number Of Elements In A*B Is 6, Then Remaining Elements Of A*B Are
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If A = { 1, 2, 4 }, B = { 2, 4, 5 }, C = { 2, 5 }, Then
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Let A And B Be Subsets Of A Set X. Then
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If A And B Are Two Sets Of, Then A*B = B*A If
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Of The Members Of Three Athletic Teams In A School 21 Are In The Cricket Team, 26 Are In The Hockey Team And 29 Are In The Football Team.
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In A Battle 70% Of The Combatants Lost One Eye, 80% An Ear, 75% An Arm, 85% A Leg, X% Lost All The Four Limbs. The Minimum Value Of X Is
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If N(A) = 3, N(B) = 6 And A ⊆ B. Then The Number Of Elements In A ⋃ B Is Equal To
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Let U Be The Universal Set And A ∪ B ∪ C = U . Then {(A - B) ∪ (B - C) ∪ (C - A)} Is Equal To
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If A Is Any Set, Then
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If A And B Are Two Sets, Then A ∩ (A ∪ B) Is Equal To
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If A And B Are Sets, Then A ∩ (B - A) Is
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Let A And B Be Two Sets. Then
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Which Set Is The Subset Of All Gives Sets
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If Q = {x:x = 1/y, Where Y € N}, Then
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Let A = [x : X € R,| X | < 1]; B = [ X : X € R,| X -1|≥ 1] And A ∪ B = R - D, Then The Set D Is
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Let A And B Be Two Sets Such That
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The Number Of Proper Subsets Of The Set {1, 2, 3} Is
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If N(A) Denotes The Number Of Elements In Set A N(A) = 4,n(B) = 5 And N(A∩B) = 3, Then N [(A*B) ∩ (B*A)] =
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If A And B Are Given Sets, Then A ∩ (A ∩ B)^c Is Equal To
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