How can you solve this this wuestions:Define a relation on R square\(0,0) by letting (x1,y1)equivalence (x2,y2)if there exists a nonzero real number m such that (mx2,my2).prove that relation defines an eqivalence relation on R square \(0,0).What are the corresponding eqivalence classes ?This equivalence relation defines the projective line,denoted by P(R), which is very important in geometry.
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Awesome!
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Thank you so much sir. Finally I got it. Support from Indian fan .
beautiful proof ❤
Thank you!
Excellent
Great
How can you solve this this wuestions:Define a relation on R square\(0,0) by letting (x1,y1)equivalence (x2,y2)if there exists a nonzero real number m such that (mx2,my2).prove that relation defines an eqivalence relation on R square \(0,0).What are the corresponding eqivalence classes ?This equivalence relation defines the projective line,denoted by P(R), which is very important in geometry.
A relation R on a set of integers defined as aRb if and only if (a - b) is divisible by m, is a +ve
integers. Show that R is an equivalence relation.
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You're welcome :)
Sir brian help on that one
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