Ideal solutions are perfectly democratic: there are no favorites. Real solutions are more like real societies, in which some members are "more equal than others." Suppose, for example, that unlike molecules are more strongly attracted to each other than are like molecules.
Real solutions are more like real societies, in which some members are "more equal than others." Suppose, for example, that unlike molecules are more strongly attracted to each other than are like molecules. This will cause A–B pairs that find themselves adjacent to each other to be energetically more stable than A–A and B–B pairs.
The key word there is no "real" solution. It means the solutions are not real numbers. It isn't saying that the is no solution at all. Hope that clarifies. Show more... When I multiply the first 2 factors I get the original equation again. Trying this with the second set of factors, i end up with opposite signs (8x^2 - 41x + 5).
Therefore, most of the time, you will approach both equations with only real solutions and equations with both real and imaginary solutions the same way: find the solutions, and discard the ones that are not real numbers. Simplify the equation as much as possible.
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