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OpenStudy (styxer):
Find the range of m such that the equation |x²-3x+2| = mx has 4 distinct real solutions a,b,c,d
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OpenStudy (harman.singh):
Hey, I am unable to help you with your question but this link might help: http://bit.ly/2elQXYD
ganeshie8 (ganeshie8):
Recall that a quadratic will have only one root when the discriminant is 0. This means the "middle" part of the graph of |x²-3x+2| = mx will have only one intersection when the discriminant of below equation is 0. -(x^2-3x+2) = mx
ganeshie8 (ganeshie8):
|dw:1478064625643:dw|
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