|Lecture#22|For a non zero integera prove that gcd(a,0)=|a|,gcd(a,a)=|a|,gcd(a,1)=1|Prof.Latif Sajid

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||Lecture#21||If a,b∈Z,not both zero then prove that gcd(a,b)=gcd(-a,b)=gcd(a,-b)=gcd(-a,-b)|| ||Lecture#21||If a,b∈Z,not both zero then prove that gcd(a,b)=gcd(-a,b)=gcd(a,-b)=gcd(-a,-b)||
||Lecture#29||If gcd(a,b)=1,then gcd(a+b,a-b)=1 or 2 ||Prof.Latif Sajid ||Lecture#29||If gcd(a,b)=1,then gcd(a+b,a-b)=1 or 2 ||Prof.Latif Sajid
||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#26||If a,b∈Z with gcd(a,b)=d,then gcd(a/d,b/d)=1 ||Example||Prof.Latif Sajid ||Lecture#26||If a,b∈Z with gcd(a,b)=d,then gcd(a/d,b/d)=1 ||Example||Prof.Latif Sajid
||Lecture#13||GCD(a,b)=ax+by where a,b∈Z,not both are zero||Number Theory||@PRECIOUS LINES ||Lecture#13||GCD(a,b)=ax+by where a,b∈Z,not both are zero||Number Theory||@PRECIOUS LINES
||Lecture#20||If gcd(a,b)=1 and gcd(a,c)=1 then gcd(a,bc)=1||Number Theory||Prof.Latif Sajid ||Lecture#20||If gcd(a,b)=1 and gcd(a,c)=1 then gcd(a,bc)=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||
||Lecture#14||GCD(a,b)=1 iff 1=ax+by, where a,b,x,y∈Z||Examples||Prof.Latif Sajid||Number Theory|| ||Lecture#14||GCD(a,b)=1 iff 1=ax+by, where a,b,x,y∈Z||Examples||Prof.Latif Sajid||Number Theory||