(NUMBER THEORY) Lecture 18: if a|c and b|c with gcd (a,b)= 1 then ab|c

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||Lecture#18||If gcd(a,b)=1 and c|a then gcd(b,c)=1||Number Theory||Prof.Latif Sajid ||Lecture#18||If gcd(a,b)=1 and c|a then gcd(b,c)=1||Number Theory||Prof.Latif Sajid
||Lecture#15||If a|c and b|c with gcd(a,b)=1 then ab|c||Prof.Latif Sajid||Number Theory|| ||Lecture#15||If a|c and b|c with gcd(a,b)=1 then ab|c||Prof.Latif Sajid||Number Theory||
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
THEORAM: If a|c , b|c and gcd(a,b) =1 then ab|c THEORAM: If a|c , b|c and gcd(a,b) =1 then ab|c
Number Theory 18 - Theorem 1: If a|b and b|a, then a=b Number Theory 18 - Theorem 1: If a|b and b|a, then a=b
||Lecture#17||If a|bc with gcd(a,b)=1 then a|c||Examples||Prof.Latif Sajid||Number Theory|| ||Lecture#17||If a|bc with gcd(a,b)=1 then a|c||Examples||Prof.Latif Sajid||Number Theory||
Number Theory | If (a, b) = 1 then (a + b, a − b) = 1 or 2 | Complete Proof Explained Number Theory | If (a, b) = 1 then (a + b, a − b) = 1 or 2 | Complete Proof Explained
18.Theorem 18: If c is any common divisor of a and b, then c divides (a,b) or GCD of a and b 18.Theorem 18: If c is any common divisor of a and b, then c divides (a,b) or GCD of a and b