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Assertion (A) : For two prime numbers x and y (x < y), HCF(x, y) = x and LCM(x, y) = y. Reason (R) : HCF(x, y) ≤ LCM(x, y), where x, y are any two natural numbers.
If x = ab³ and y = a³b, where a and b are prime numbers, then [HCF (x, y) – LCM (x, y)] is equal to :
Prove that √2 is an irrational number.
Let x and y be two distinct prime numbers and p = x²y³, q = xy⁴, r = x⁵y². Find the HCF and LCM of p, q and r. Further check if HCF (p, q, r) × LCM (p, q, r) = p × q × r or not.
The HCF of 40, 110 and 360 is :
Let a and b be two positive integers such that a = p³ q⁴ and b = p² q³, where p and q are prime numbers. If HCF(a, b) = pᵐqⁿ and LCM (a, b) = pʳqˢ, then (m + n)(r + s) =
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