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can anyone help me? Define a binary relation R on R (the set of all real numbers) as follows: For all real numbers x and y. x R y if and only if x = y. Determine if R is reflexive, symmetric, and/or transitive. # i dunno what is mean by x=y
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u have a relation R defined over \(\mathbb{R}\) by \[ \large (x,y)\in R\Leftrightarrow x=y \]
so a question for you: is it true that (2,3) is in R?
i think so =/
@ila91 ??
if x = y, does it mean any number in x belongs to y?
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do u know about sets?
yup?
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