Question
Product of two consecutive positive even numbers is
288. Find the sum of the digits of the two numbers.ÂSolution
Let the numbers be ( 2n ) and ( (2n + 2) ) respectively. ATQ, ( 2n * (2n + 2) = 288 ) Or, ( n * (2n + 2) = 144 ) Or, ( 2n² + 2n = 144 ) Or, ( n² + n = 72 ) Or, ( n² + n - 72 = 0 ) Or, ( n² + 9n - 8n - 72 = 0 ) Or, ( n(n + 9) - 8(n + 9) = 0 ) Or, ( (n + 9)(n - 8) = 0 ) So, ( n = -9 ) or ( 8 ) So, ( n = 8 ) So, numbers are ( 16 ) and ( 18 ). Therefore, required sum = ( 1 + 6 + 1 + 8 = 16 )Â
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