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Determine the value of “n” so that the given condition is satisfied: One root of \(16x^2 - 9x + n\) is three times the other.
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let x-k be one factor...the other would be x - 3k using remainder theorem p(k) = 0 16(k)^2-9(k) + n =0 16k^2 - 9k + n = 0 p(3k) = 0 16(3k)^2 - 9(3k) + n =0 16(9k^2) - 27k + n = 0 144k^2- 27k + n = 0 that's all i got lol
lol...let's see what I can do now...
144k^2 - 27k = 16x^2 - 9k 128k^2 - 18k = 0 k = 0 128k - 18 = 0 k = 9/64 Well, I just looked up the solutions...I was so close...
I got 243/4096 and it turned out to be 243/256...interesting answer...
Thanks lgba
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Oops posted wrong solution...
lol i couldnt get *that* far...nice
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