Geometry

posted by .

Congruent triangles have a relation. Which is not an equivalence relation?
________________________________________

A reflexive
B symmetric
C distributive
D transitive

• Geometry -

nvr mind i found it its c

Respond to this Question

 First Name School Subject Your Answer

Similar Questions

1. geometry

Congruent triangles have a relation. Which is not an equivalence relation?
2. Discrete Math

Consider the following relations on R, the set of real numbers a. R1: x, y ∈ R if and only if x = y. b. R2: x, y ∈ R if and only if x ≥ y. c. R3 : x, y ∈ R if and only if xy < 0. Determine whether or not …
3. Discrete Math

Consider the following relation on R1, the set of real numbers R1 = {(1,1), (1,2), (2,1), (2,2), (3,3), (4,4), (3,2), (2,3)} Determine whether or not each relation is flexible, symmetric, anti-symmetric, or transitive. * Reflexive …
4. Discrete Math

Which of these relations on {0, 1, 2, 3} are equivalence relations?
5. math

Hi, I just want to make sure I am doing this right: Construct a relation on the set {a, b, c, d} that is a) reflexive, symmetric, but not transitive. b) irrreflexive, symmetric, and transitive. c) irreflexive, antisymmetric, and not …
6. Discrete Math

a) Show that the relation R on Z x Z defined by (a , b) R (c, d) if and only if a + d = b + c is an equivalence relation. b) Show that a subset of an anti symmetric relation is also anti symmetric. c) Suppose that R is a symmetric …
7. math

Consider the relation R = (a,b),(a,c),(c,c),(b,b),(c,b),(b,c) on the set A = a,b. Is R reflexive?
8. discrete math ..please help

. Let A = {1,2,3,4}. Prove the statements (a) and (b). You must describe the relations on A as a subset of AxA and also draw their arrow diagrams. (a) There exists a relation R on A so that R is refexive, symmetric but not transitive. …
9. math..please help

Let A = {1,2,3,4}. Prove the statements (a) and (b). You must describe the relations on A as a subset of AxA and also draw their arrow diagrams. (a) There exists a relation R on A so that R is refexive, symmetric but not transitive. …
10. Discrete Structures

Consider the divisibility relation on the set S = {-5,-3,-2,2,3,5} To be more precise, this is the relation: R = {(x, y) ∈ S^2| x divides y}. Is the relation Reflexive?

More Similar Questions