Please solve this question with same approach "Define transitive closure of a relation R on set A. Find the transitive closure of the relation K given by R = ((1, 1), (1, 3), (3, 1), (3, 2), (2, 2)) defined on a set A = (1, 2, 3)"
Relation contains a minimum number of pairs. So the question will end at one point. Plz subscribe to the channel and if possible share with your friends. Thanks in advance..
Such a clean and wonderful explanation sir please make more videos for us.Thank you!!!!
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Please solve this question with same approach "Define transitive closure of a relation R on set A. Find the transitive closure of the relation K
given by R = ((1, 1), (1, 3), (3, 1), (3, 2), (2, 2)) defined on a set A = (1, 2, 3)"
😢😢😢😢 i pass out DM because of your explanation sir thank you a lot 🥺🙏🙏🙏🫡
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Wonderful explanation ❤
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Sir how can I donate?
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Sir, what if the relation doesn't lead to fi even after repeatedly doing the operation? Where should we end it then?
Relation contains a minimum number of pairs. So the question will end at one point. Plz subscribe to the channel and if possible share with your friends. Thanks in advance..
Thank you very much.
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Wonderful explanation sir
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Thank you sir,I got clarity
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Thank you so much sir
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Thank you sir
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I have a question will there be a case that 1 come back to 1or 2 come back to 2 or it must come to a different element?
Thanks
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Sir last lo pie annedi rayaavasarledu aa sir, reply me sir tomorrow is my exam..😊
Not necessary. All the best. Plz subscribe to the channel and if possible share with your friends. Thanks in advance..
Sir can we follow doing this procedure in Matrix also sir or we can do this method also sir...reply sir Tomorrow is my exam 😅
follow this procedure. Matrix is not needed. All the best. Plz subscribe to the channel and if possible share with your friends. Thanks in advance..
Sir I have a doubt In c++ programming, how can I contact u
U can ask in comments . Plz subscribe to the channel and if possible share with your friends. Thanks in advance.
R22 regulation dm imp questions jntuh
Thank you 🌺
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