If a divides b or a divides c then a divides bc | Simple Number Theory Result

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Number Theory Proof: If a|b and b|a then a = b or a = -b Number Theory Proof: If a|b and b|a then a = b or a = -b
Number Theory 20 - Theorem 3: If a|b and a|c, then a|(⍺b+βc) Number Theory 20 - Theorem 3: If a|b and a|c, then a|(⍺b+βc)
Number Theory 19 - Theorem 2: If a|b and b|c, then a|c Number Theory 19 - Theorem 2: If a|b and b|c, then a|c
Number Theory 21 - Theorem 4: If a|b, then a|bc Number Theory 21 - Theorem 4: If a|b, then a|bc
Proof of Division Transitivity Theorem | If a divides b and b divides c, then a also divides c Proof of Division Transitivity Theorem | If a divides b and b divides c, then a also divides c
If a divides b then a divides bx for all Integers x Proof If a divides b then a divides bx for all Integers x Proof
Proof: Divides Relation is Transitive (if a divides b and b divides c then a divides c) Proof: Divides Relation is Transitive (if a divides b and b divides c then a divides c)