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What is meant by symmetric reflexive and transitive property and also equivalence relation?
First, let's define an equivalence relation. An equivalence relation R is a collection of elements with a binary relation that satisfies this property:
- Reflexivity: ∀a ∈ R, a ~ a
- Symmetry: ∀a, b ∈ R, if a ~ b, then b ~ a
- Transitivity: ∀a, b, c ∈ R, if a ~ b and b ~ c, then a ~ c.
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What is reflexive property of equality?
The reflexive property of equality says that anything is equal to itself. In symbols, A = A. Equality also has the symmetric property, "If A = B, then B = A", and the transitive property, "If A = B and B = C, then A = C". the previous statement is correct, however their is a proof that this theory is incorrect. I will not say it because then you will just tell your math teachers that it is your idea. Bill Door- However, that "proof" is an invalid one because it relies upon dividing by zero, which is nonsense.
which property can you use t prove that IF....?
reflexive property of congruence
How can the reflexive property be applied to check the accuracy of a solution to an equation?
how can the reflexive property be applied to check the accuracy of a solution to equation?
what- WXY UXA?
Transitive Property of Similarity
What is reflexive property of mathematics?
The reflexive property of mathematics states that a=a, or that any number is always equaled to itself.Examples:1 = 15 = 5-10² = -10²
