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Let the HCF be x. LCM = 15x => HCF × LCM = The product of two numbers => x × 15x = 4860 => 15x2 = 4860 => x = 18 So, HCF = 18 LCM = 15 × x = 15 × 18 = 270 The largest possible difference = LCM - HCF = 270 - 18 = 252
If a + b + c = 8, a² + b² + c² = 18 and ab + b c+ ca = 12, then what is the value of a³ + b³ +c³ –3abc?
If {x + (1/x)} = 4, then find the value of {x2 + (1/x2)}
(p + q) = 8 and (p2 + q2 - 6) = 28. If p < q, then determine the value of (p/q).
If (m + n) = 9 and mn = 14, then find the value of (m² + n²).
125 sweets were distributed equally among children in such a way that the number of sweets received by each child is 20% of the total number of children...