Asked by Unknown.
Does |x^2-3x+3|=3 have a solution?
My answer was that there isn't a solution.
Am i right?
My answer was that there isn't a solution.
Am i right?
Answers
Answered by
Ben
The left side can be -3 or 3 since the absolute value of -3 is 3.
Therefore this can be split in to 2 equations:
x^2-3x+3=3
Which simplifies to,
x^2-3x=0
and,
x^2-3x+3=-3
Which simplifies to,
x^2-3x+6=0
Try to solve these and check the discriminant to find the possible solutions.
Therefore this can be split in to 2 equations:
x^2-3x+3=3
Which simplifies to,
x^2-3x=0
and,
x^2-3x+3=-3
Which simplifies to,
x^2-3x+6=0
Try to solve these and check the discriminant to find the possible solutions.
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