Sir. A relation R is defined on a set of real numbers R as R={(x,y):x⋅y is an complex (imaginary)number }. Check whether R is reflexive, symmetric and transitive or not.
@@RADHIKACLASSES A relation R is defined on a set of real numbers R as R={(x,y):x⋅y is an complex (imaginary)number }. Check whether R is reflexive, symmetric and transitive or not.
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Sir agar n =6 hai tab no. Of equivalence relation 203 hoga .
Ans 114
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203 sir
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no
If n=6, then number of equivalence relation is 203
89 hoga
Sorry bro 203 meri mistake thi mein n=6 n=4 se nikal rha tha
Bhai 203 hi aarha hai mera toh shi h ya glt?
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I had thoroughly revised my hridey batch notes along with one shot notes.
Practice until your exams ends
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Practice until your exams ends
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Sir. A relation R is defined on a set of real numbers R as
R={(x,y):x⋅y is an complex (imaginary)number }.
Check whether R is reflexive, symmetric and transitive or not.
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Ans - 151,
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52,67,87,114,151,203 n=6
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Is it in ncert no of equilance, identity,symmetric and other formula are not there in book is it true?
Number of equivalence relation
52 67 87 114 151 203 [ n=6]
No of elements= 6 relation= 203
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Homework ans- 236 (^^)
Wrong hai bro , the correct answer is - 203.✅
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@@RADHIKACLASSES A relation R is defined on a set of real numbers R as R={(x,y):x⋅y is an complex (imaginary)number }. Check whether R is reflexive, symmetric and transitive or not.
Nice revision sir
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Equivalence class kaise nikale sir
4:42 203
N=6 equivalence relation 203 ho jaega
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151 is the correct answer
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205
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203 relation
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203 sir
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4:40 203
Thank you sir
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