If the product of two co-prime numbers is 1599, then find the lcm of these numbers.
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Thanks for the question.
We are given the product of two co primes that is 1599 . We are asked to find the LCM of these numbers. The LCM of these numbers is 1599 .
We know that,
Co primes are numbers which don't have any common factor other than 1 , It indirectly means that HCF ( Highest common factor) of co primes is 1 .
HCF ( Co primes) = 1 .
Also,
HCF × LCM = Product of the numbers ( This is the relationship for two numbers)
So in case of co primes,
The above relationship becomes
1 * LCM = Product of numbers.
So, LCM = Product of co primes.
In this case, Product of co primes is 1599 . So their LCM is also 1599.
We are given the product of two co primes that is 1599 . We are asked to find the LCM of these numbers. The LCM of these numbers is 1599 .
We know that,
Co primes are numbers which don't have any common factor other than 1 , It indirectly means that HCF ( Highest common factor) of co primes is 1 .
HCF ( Co primes) = 1 .
Also,
HCF × LCM = Product of the numbers ( This is the relationship for two numbers)
So in case of co primes,
The above relationship becomes
1 * LCM = Product of numbers.
So, LCM = Product of co primes.
In this case, Product of co primes is 1599 . So their LCM is also 1599.
Answered by
2
Step-by-step explanation:
The LCM is 1599
and HCF is 1
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