If the LCM of two numbers is 3600 , then which of the following numbers cannot be their HCF ? (a) 600 (b) 500 (c) 400 (d) 150
Answers
Answer:
150
Step-by-step explanation:
cause no matter whatever u multiplly by it it will never give 3600 as answer..
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SOLUTION
TO CHOOSE THE CORRECT OPTION
If the LCM of two numbers is 3600 , then which of the following numbers cannot be their HCF
(a) 600
(b) 500
(c) 400
(d) 150
EVALUATION
We know that for the given two or more numbers HCF is the greatest number that divides each of the numbers
Also for the given two or more numbers LCM is the least number which is exactly divisible by each of the given numbers
Now for given two or more numbers LCM divisible by HCF
Here it is given that the LCM of two numbers is 3600
(a) 600 divides 3600
So 600 can be HCF
(b) 500 does not divide 3600
So 500 can not be HCF
(c) 400 divides 3600
So 400 can be HCF
(d) 150 divides 3600
So 150 can be HCF
FINAL ANSWER
Hence the correct option is (b) 500
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