Proving that for positive integer a and b .LCM(a,b)*GCD(a,b)=ab.

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let let a and b be positive integers then (a,b)[a,b]=ab. or gcd (a,b) lcm (a,b) =ab |Great vision| let let a and b be positive integers then (a,b)[a,b]=ab. or gcd (a,b) lcm (a,b) =ab |Great vision|
#Chapter 2#For positive integers a and b gcd(a, b) lcm(a, b) =ab #Conceptual Mathematics #Chapter 2#For positive integers a and b gcd(a, b) lcm(a, b) =ab #Conceptual Mathematics
a.b = gcd(a, b). lcm(a, b) a.b = gcd(a, b). lcm(a, b)
It It's So Elegant! 😍 Prove gcd(a,b)*lcm(a,b)=a*b with the GCD is a Linear Combination Theorem
Prove that ab = gcd(a,b) ⋅ lcm(a,b) for positive integers a and b [ILIEKMATHPHYSICS] Prove that ab = gcd(a,b) ⋅ lcm(a,b) for positive integers a and b [ILIEKMATHPHYSICS]
for a positive integer a and b gcd(a,b) lcm (a,b)=ab #hpu #divisionalgorithm #analytics for a positive integer a and b gcd(a,b) lcm (a,b)=ab #hpu #divisionalgorithm #analytics
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