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Question about quadratic equation and absolute value (combined one) problem is in comments
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\[x^{2} + 5 |x| + 4 = 0\]
My book says that there are no solutions, however, I don't understand why?
The solutions that I worked out were x = -1 or -4. Why is that wrong?
the |x| must be positive so -1 and -4 are not solutions try plugging in -1 and -4 and you see you cant get 0
Ohh! That got me! Thank you very much! Are there any possible ways to indicate, if an equation with absolute value won't have any roots? @welshfella
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Not sure. But a quadratic of the form x^2 +b|x| + c = 0 where b and c are positive will have no solution.
Okay, thank you again @welshfella ! :)
yw
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