" If "R" and "S" are transitive relations on a set "A" ,then prove that "R uu S" may not be a transitive "

If R and S are transitive relations on a set A , then prove that RuuS may not be a transitive relation on A .

If R and S are transitive relations on a set A , then prove that RuuS may not be a transitive relation on Adot

If R and S are transitive relations on a set A , then prove that RuuS may not be a transitive relation on Adot

If R and S are two equivalence relation on the set then prove that RcapS is also an equivlaence relation on the set.

If R and S are relations on a set A , then prove the following : R and S are symmetric RnnS and RuuS are symmetric R is reflexive and S is any relation RuuS is reflexive.

If R and S are relations on a set A , then prove the following: R and S are symmetric =>RnnS and RuuS are symmetric (ii) R is reflexive and S is any relation =>RuuS is reflexive.

If R and S are two equivalence relations on a set A then R nn S is also an equivalence relation on R.

If R and S are relations on a set A , then prove the following : (i) R and S are symmetric RnnS and RuuS are symmetric, (ii) R is reflexive and S is any relation RuuS is reflexive.

If R and S are relations on a set A, then prove the following: R and S are symmetric $R nn S and R uu S are symmetric R is reflexive and S is any relation hat varphi R uu S is reflexive.

If R and S are relations on a set A, then prove the following: R and S are symmetric rArr R nn S and R uu S are symmetric (ii) R is reflexive and S is any relation rArr R uu S is reflexive.