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The LCM of two numbers is 1200. Show that the HCF of these numbers cannot be 500. Why? |
Answer» Given: LCM of two numbers = 1200 HCF should divide LCM exactly. Using Euclid’s division lemma – a = bq + r. where q is the quotient, r is the remainder and b is the divisor. Let us say, a = 1200 and b = 500. If HCF divides LCM completely, then remainder is zero. Here 1200 = 500(2) + 200 r = 200 ≠ 0 |
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