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SOLVED: What the heck is Wronskian? The Wronskian, W(r), is the determinant of a matrix whose entries are functions and is therefore a function. From the theory that you need not know, it is either everywhere nonzero or everywhere zero. If W(z) is nonzero, then the functions are linearly independent. For example, let's consider 91(r) = e and W(r) = e2r. The Wronskian is:W(z) = | 2e^r | | e^2r |This is an independent way to show that the functions 91(r) = e and W(r) = e2r are linearly indep

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