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How can you tell when a quadratic equation has no real solutions?
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\[ \large D=b^2-4ac < 0 \]
D is called the discriminant and decides wether there are solutions or not \( \in \mathbb{R}\)
when the radicand is negative when b in the quadratic formula is greater than the radicand when the radicand equals zero when the radicand is not a perfect square
when the radicand is negative, you can not take the square root of a negative number without using complex numbers.
\[ \sqrt{-16} = \text{undefined in} \ \mathbb{R}\]
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