[" 3.Let T be the set of all triangles in the "],[" Euclidean plane and let a relation "R" on "],[" T be defined as a "Ra" ,if a is congruent "],[" to "b" for all a,b,belonging to "T" .Then "R],[" is "^(***)]

Let T be the set of all trianges in the Euclidean plane and let a relation R on T be defined as a R b, if a is congruent to b, for all a, b in T Then R is

Let T be set of all triangle in the Euclidean plane , and let a relation R on T be defined as aRb if a is congruent to b,AA "a",b inT . Then, R is ....

Let T be the set of all triangles in the Euclidean plane, and let a relation R on T be defined as a\ R\ b if a is congruent to b for all a ,\ b in T . Then, R is (a) reflexive but not symmetric (b) transitive but not symmetric (c) equivalence (d) none of these

Let T be the set of all triangles in the Euclidean plane, and let a relation R on T be defined as a\ R\ b if a is congruent to b for all a ,\ b in T . Then, R is (a) reflexive but not symmetric (b) transitive but not symmetric (c) equivalence (d) none of these

Let L denote the set of all straight lines in a plane. Let a relation R be defined by a R b hArr a bot b, AA a, b in L . Then, R is

Let P be the set of all triangles in a plane and R be the relation defined on P as a Rb if a is similar to b. Prove that R is an equivalence relation .

If R is a relation on the set T of all triangles drawn in a plane defined by a R b iff a is congruent to b for all, a, b in T, then R is