Lcm of two prime number x and y (x>y) is 161 then the value of 3y-x is
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24
H. C. F of two prime numbers is 1. Product of numbers = 1 x 161 = 161.
Let the numbers be a and b . Then , ab= 161.
Now, co-primes with product 161 are (1, 161) and (7, 23).
Since x and y are prime numbers and x >y , we have x=23 and y=7.
Therefore, 3y-x = (3 x 7)-23 = -2
hope this helps you out!
Let the numbers be a and b . Then , ab= 161.
Now, co-primes with product 161 are (1, 161) and (7, 23).
Since x and y are prime numbers and x >y , we have x=23 and y=7.
Therefore, 3y-x = (3 x 7)-23 = -2
hope this helps you out!
thiru3792:
Thanks
Answered by
3
Answer:
-2
Step-by-step explanation:
x * y = LCM * HCF
HCF of two prime numbers = 1
x * y = 161 * 1
x * y = 161
x * y = 7 * 23
x>y this condition => 23 > 7
so, x = 23, y = 7
=> 3y - x
=> 3(7) - 23
=> 21 - 23
=> -2
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