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find the discriminant of 3p^2-6p+8=0 and give the number and type of solutions to the equation.
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Discriminant is b2-4ac, the 3, -6, and 8 are for each of those variables. If it's positive, there are 2 answers, if it's negative there is no real, if it's 0 there's one, and if it's a perfect square you can factor it farther.
\[b^2 - 4ac\] is the discriminant... a = 3, b = -6, x = 8 if = 0 1 or repeated solutions >0 2 solutions <0 no real solution.
so for this problem is there a specific type of solution?
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