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研究所、轉學考(插大)-應用數學
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92年 - 92 淡江大學 轉學考 應用數學#56102
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5.Given f{x) = sinx, 0 ＜x ＜π，expand f(x) in Fourier cosine series. (15 points)
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1. Consider the conic 5x2 -4xy + 2y2 =30，find the principal axes of the conic and express the conic in the principal axes. (10 points)
#213027
【已刪除】2. Suppose that displacement as a function of time for a moving particle is , find the equations of the line tangent to the curve described by the particle and the plane normal to this curve at (4, -4，8). (15 points)
#213028
【已刪除】3. Use the method of contour integration to evaluate the integral (15 points)
#213029
4. Solve the following differential equation (15 points) x2y'' - 2xy' + 2y = xlnx.
#213030
【已刪除】6. Given Where S is the surface bounded by z = 0, z = 5, and x2 + y2 = 16 in the lsl quadrant. (15 points)
#213032
【已刪除】7. Solve the following partial differential equation with given boundary conditions. (15 points)
#213033
沒有 【段考】高二數學下學期 權限，請先開通．
#213034
沒有 【段考】高二數學下學期 權限，請先開通．
#213035
沒有 【段考】高二數學下學期 權限，請先開通．
#213036
沒有 【段考】高二數學下學期 權限，請先開通．
#213037
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