Show that the relation R defined in the set A of all triangles as `R={(T_(1),T_(2)):T_(1)` is similar to `T_(2)`}, is equivalence relation.

Show that the relation R defined in the set A of all triangles as R={(T_(1),T_(2)):T_(1) is similar to T_(2)} is an equivalence relation.

Show that the relation R, defined in the set of A all triangles as R = {(T_(1), T_(2)):T_(1) , is similar to T_(2) }, is equivalence relation. Consider three right angle triangles T_(1) , with sides 3, 4, 5, T_(2) , with sides 5, 12, 13 and T_(3) with sides 6, 8, 10, which triangle among T_(1), T_(2) , and T_(3) are related?

Show that the relation R defined in the set A of all triangles as R={(T_1,T_2): T_1( i s s i m i l a r t o T)_2} , is equivalence relation. Consider three right angle triangles T_1 with sides 3, 4, 5, T_2 with sides 5, 12, 13 and T_3 w

Show that the relation R. defined in the set A of all triangle as R={(T_1,T_2):T_1 is similar to T_2 ,is an equivalence relation. Consider three right angled triangles T_1 with sides 3,4,5, T_2 with sides 5,12,13 and T_3 with sides 6,8,10. Which triangle among T_1,T_2 and T_3 are related ?

Show that the relation R, defined by the set A of all triangles as : R = { (T_1, T_2) = T_1 is similar to T_2} is an equivalence relation. Consider three right-angled triangles T_1 with sides 3, 4, 5, T_2 with sides 5, 12, 1 3 and T_3 with sides 6, 8, 10.

Show that the relation R defined on the set A of all triangles in a plane as R={(T_(1),T_(2)):T_(1) is similar to T_(2) ) is an equivalence relation.Consider three right angle triangle T_(1) with sides 3,4,5;T_(2),10. sides 5,12,13 and T_(3) with sides 6,8,10. Which triangles among T_(1),T_(2) and T_(3) are related?

Show that the relation R defined on the set A of all triangles in a plane as R={(T_1,\ T_2): T_1 is similar to T_2) is an equivalence relation. Consider three right angle triangle T_1 with sides 3,\ 4,\ 5; T_2 with sides 5,\ 12 ,\ 13 and T_3 with sides 6, 8, 10. Which triangles among T_1,\ T_2 and T_3 are related?

Show that the relation R defined in the set A of all triangles as : R = [(T_1, T_2): T_1 and T_2 are similar triangles} is an equivalence relation .

Show that the relation R defined in the set A of all lines as R = {(L_1, L_2): L_1 and L_2 are parallel lines} is an equivalence relation.