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Title: Higher mathematics (solutions of equations) Part 3
Description: 1.3 general solution of first-order differential equation 2.3 general solution of second-order differential equation 3.3 particular solution of the differential equation 4.3 general solution of equations with the help of the characteristic equation + matrix form 5.3 evaluate area of the figure by a double integral in polar coordinates 6.3 evaluate volume of the solid by a triple integral 7.3 calculate the line integral 8.3 w = f (z), z = x + iy -> w = u (x, y) + iv (x, y)
Description: 1.3 general solution of first-order differential equation 2.3 general solution of second-order differential equation 3.3 particular solution of the differential equation 4.3 general solution of equations with the help of the characteristic equation + matrix form 5.3 evaluate area of the figure by a double integral in polar coordinates 6.3 evaluate volume of the solid by a triple integral 7.3 calculate the line integral 8.3 w = f (z), z = x + iy -> w = u (x, y) + iv (x, y)
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Title: Higher mathematics (solutions of equations) Part 3
Description: 1.3 general solution of first-order differential equation 2.3 general solution of second-order differential equation 3.3 particular solution of the differential equation 4.3 general solution of equations with the help of the characteristic equation + matrix form 5.3 evaluate area of the figure by a double integral in polar coordinates 6.3 evaluate volume of the solid by a triple integral 7.3 calculate the line integral 8.3 w = f (z), z = x + iy -> w = u (x, y) + iv (x, y)
Description: 1.3 general solution of first-order differential equation 2.3 general solution of second-order differential equation 3.3 particular solution of the differential equation 4.3 general solution of equations with the help of the characteristic equation + matrix form 5.3 evaluate area of the figure by a double integral in polar coordinates 6.3 evaluate volume of the solid by a triple integral 7.3 calculate the line integral 8.3 w = f (z), z = x + iy -> w = u (x, y) + iv (x, y)