Let S be the set of all real numbers and let R={(a, b): a, b ∈ S and a=± b}. Show that R ...

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Let `S` be a relation on the set `R` of all real numbers defined by `S={(a , b)RxR: a^2+b^2=1}do... Let `S` be a relation on the set `R` of all real numbers defined by `S={(a , b)RxR: a^2+b^2=1}do...
Let S be the set of all real numbers. Then the relation R = {(a, b) : 1 + ab > 0} on S is.... Let S be the set of all real numbers. Then the relation R = {(a, b) : 1 + ab > 0} on S is....
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Show that the relation \( S \) in the set \( R \) of real numbers defined as \( S=\left\{(a, b):... Show that the relation \( S \) in the set \( R \) of real numbers defined as \( S=\left\{(a, b):...
N be set of natural numbers and R be the relation on N×N defined by (a,b) R (c,d)⇔ad(b+c) = bc(a+d) N be set of natural numbers and R be the relation on N×N defined by (a,b) R (c,d)⇔ad(b+c) = bc(a+d)
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Let a relation `R_1` on the set `R` of real numbers be defined as `(a ,\ b) in R_1 lt= gt1+a Let a relation `R_1` on the set `R` of real numbers be defined as `(a ,\ b) in R_1 lt= gt1+a