I was wondering if I could get you guys advice on something. My school only offers fluid mechanics every other Fall. This spring I'm taking physics 1, calc 2, and chem 2. In the fall I'll for sure be taking physics 2, and calc 3, I could take rigid body mechanics and experimental techniques, but they offer those every fall. So I want to take calc 3, fluid mechanics, physics 2, and experimental techniques. Physics 2 is a prereq for fluid mechanics but differential equations is a corequisite. My school only offers differential equations in the spring, since I haven't taken calc 2 and my chemistry lab gets in the way of the schedule I can't take differential equations this spring. I got the book they are using this semester for differential equations and I'm going to see how far I can get on my own. I'm not sure how that is going to go though. Does anyone have any idea what I'm in for, as far as my academic record I would like to think I'm a good student and I'm not afraid to work hard. Here are the course descriptions. Fluid mechanics Study of fluid properties, compressible and incompressible fluids and aerodynamics, flui d statics and dynamics including viscous effects, dimensional analysis, and fluid measurements. Experimental techniques Study of the techniques and devices used in experimental physics including lasers, vac uum systems, temperature measurements, photographic emulsions, spectrometers and particle detectors; procedures of data analysis. Physics 2 Study of electrostatics, electric circuits, magnetism, electromagnetic fields and optics; includes one laboratory per week. The laboratory component of the course consists of measurements, observa tion and comparison of measured values to the accepted theoretical or measured values. Calc 2 A continuation of Calculus I, Analytical Geometry and Calculus. Applications and techniques of integration, sequences, and series, conics, parametric equations, polar coordinates, and vectors. Calc 3 Continuation of Calculus II. Vector - valued functions, partial differentiation, multiple integration, line integral s, surface integrals. Green’s Theorem, the Divergence Theorem, and Stokes’ Theorem. Diff eq's Solutions of ordinary differential equations with applications. Thanks.