MAP 2302 Midterm: MAP 2302 FIU Exam 315k
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Prof. s. hudson: rewrite (99. 5)(98. 5)(97. 5)(96. 5)(95. 5) using gamma function(s), find and solve the indicial equation for this de, at the singular point x0 = 0. You do not have to solve the de: 3xy (x 2)xy 2y = 0: find two li series solutions to ex. 6. 5 from ch 6. 1, y + xy + (x2 + 2)y = 0. To save time, the main formulas from the rst phase are. 2c0 + 2c2 = 0, (n + 2)(n + 1)cn+2 + (n + 2)cn + cn 2 = 0, for n 2. 3c1 + 6c3 = 0, and: find the rst two nonzero terms of the mclaurin series (the series centered at 0) for this function f (x) = 1 + 3x + 5x2 + : compute the laplace transform l{e2t sin(t)}. Table 9. 1 to save time, but if so, state the formula that you are using (this also applies to problems below): compute the inverse laplace transform l 1{
