Product of Two Numbers is equal to HCF×LCM |If a and b are two positive integers then (a,b).[a,b]=ab

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Proof that product of HCF and LCM is equal to product of numbers. Proof that product of HCF and LCM is equal to product of numbers.
a × b = LCM (a,b) × HCF (a,b) by #Deepak_sir #shorts #ytshorts a × b = LCM (a,b) × HCF (a,b) by #Deepak_sir #shorts #ytshorts
HCF(a,b)×LCM(a,b)=a×b HCF(a,b)×LCM(a,b)=a×b
Euclid Euclid's division lemma..to find hcf of two positive integers.... class X topic
Class-10th #cbse #maths #mcq | If the HCF of two positive integers a and b is 1, then their LCM is: Class-10th #cbse #maths #mcq | If the HCF of two positive integers a and b is 1, then their LCM is:
If two positive integers a and b are written as a= x³y² and b= xy³ then HCF of(a,b) is... | class 10 If two positive integers a and b are written as a= x³y² and b= xy³ then HCF of(a,b) is... | class 10
gcd (a,b) × lcm (a,b)= a.b (proof) || Number Theory gcd (a,b) × lcm (a,b)= a.b (proof) || Number Theory
Let a & b be two positive integers such that a=p³q⁴ & b=p²q³. If HCF, LCM are given, then (m+n)(r+s) Let a & b be two positive integers such that a=p³q⁴ & b=p²q³. If HCF, LCM are given, then (m+n)(r+s)