Let R be a relation on ZΓ—Z defined by (π‘Ž,𝑏) 𝑅 (𝑐,𝑑) if and only if ad βˆ’ bc divisible by 5. then R

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Let R be a relation on ZΓ—Z define by (a,b) R (c,d) if and only if ad-bc is divisible by 5. Then R is Let R be a relation on ZΓ—Z define by (a,b) R (c,d) if and only if ad-bc is divisible by 5. Then R is
Let R ={(a, b):a,b in Z and (a-b) is divisible by 5 }. Show that R is an equivalence relation on Z. Let R ={(a, b):a,b in Z and (a-b) is divisible by 5 }. Show that R is an equivalence relation on Z.
#29. On the set Z of all integers, consider the relation R={(a,b):(a-b) is divisible by 3}. Show β€’β€’β€’ #29. On the set Z of all integers, consider the relation R={(a,b):(a-b) is divisible by 3}. Show β€’β€’β€’
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