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How to solve greatest common divisor ( g.c.d. )of 1125 any 574

Monika , 5 Years ago
Grade 12th pass
anser 4 Answers
Aditya Gupta

Last Activity: 5 Years ago

We first perform the prime factorisation:
1125= 5^3*3^2
and 574= 2*7*41
Clearly there are no common prime factors. Hence the HCF or greatest common divisor (gcd) is equal to 1.
KINDLY APPROVE :))
Vikas TU

Last Activity: 5 Years ago

https://www.askiitians.com/revision-notes/class-6-maths/playing-with-numbers/Dear studentTo understand the processPlease find the link below
Good Luck 
Arun

Last Activity: 5 Years ago

Dear student
 
1125 = 3 * 3 * 5 *5 *5
574 = 2* 7 * 41
 
Hence HCF = G CD = 1 ( as nothing is common)
 
Hope is helpful
Yashraj

Last Activity: 5 Years ago

i will again say just go through it once again 
the concept is to factorise them and then take common part that is gcd
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