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A relation R is defined on real number R: (x,y) x.y is ir-rational. Prove R is equivalence I class12 A relation R is defined on real number R: (x,y) x.y is ir-rational. Prove R is equivalence I class12
If R be a relation defined (0, 𝝅/𝟐) such that xRy → 〖𝒔𝒆𝒄〗^𝟐 𝒙 - 〖𝒕𝒂𝒏〗^𝟐 𝒚 = 1, then the relation R i If R be a relation defined (0, 𝝅/𝟐) such that xRy → 〖𝒔𝒆𝒄〗^𝟐 𝒙 - 〖𝒕𝒂𝒏〗^𝟐 𝒚 = 1, then the relation R i
GATE CSE 2006 GATE CSE 2006
R = x, y| x, y are real numbers and x = wy for some rational R = x, y| x, y are real numbers and x = wy for some rational
Let R be a relation on the set of all real numbers defined by `xRy iff |x-y|leq1/2` Then R is Let R be a relation on the set of all real numbers defined by `xRy iff |x-y|leq1/2` Then R is
A relation S is defined on the set of real numbers R R a follows: S={(x,y) : s,y in R R and and... A relation S is defined on the set of real numbers R R a follows: S={(x,y) : s,y in R R and and...
A relation S is defined on the set of real numbers R R a follows : S{(x,y) : x^(2) +y^(2)=1 for ... A relation S is defined on the set of real numbers R R a follows : S{(x,y) : x^(2) +y^(2)=1 for ...
For real numbers `x` and `y` define `x\ R\ y` if `x - y + sqrt(2)` is | Class 11 Maths | Doubtnut For real numbers `x` and `y` define `x\ R\ y` if `x - y + sqrt(2)` is | Class 11 Maths | Doubtnut