If 3x^2 + 36x - 8 =0 is expressed as (x-M)^2 = n then value of m+3n
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3x² + 36x - 8 = 0
=> divide LHS and RHS by 3 ,
=> x² + 12 x - 8/3 = 0
using competing the square method to express the above equation as , ( x - M )^2 = n
=> (x)² + 2 × x × 6 + (6)² - (6)² - 8/3 =0
=> ( x + 6 ) ² = 36 + 8/3
=> { x - (-6) } ² = (108+8)/3
=> comparing with (x - M)² = n
we get ,
M = -6 , n = 116/3
=> M + 3n = -6 + 3(116/3)
=> M + 3n = -6 + 116 = 110
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