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Please help:) The H.C.F. of two expressions is x & their L.C.M is\[\large{x^3-9x}\]If one of the expressions is \[\large{x^2+3x}\], then the other expression is??? @jim_thompson5910 @experimentX :)
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\[ x^3 - 9x = x(x^2 - 3^2) = x(x+3)(x - 3) \\ x^2 + 3x = x(x+3)\]
It's \[x^2-3x\]in my book:\
@experimentX
I don't want to disturb but @satellite73
Hint: LCM = [ (Expression 1)*(Expression 2) ]/(HCF)
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what is missing from \(x(x+3)\) to get \(x(x+3)(x-3)\)?
(x-3)
yup
k thanx everyone i got it:)
but i got @experimentX u r right thanx:)
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yw
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