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1. Find a particular solution of a linear homogeneous differential equation.
1.21 yIV - 2y + y = 0, y (0) = 0, y (0) = 0, y (0) = 1, y (0) = 2.
2. Solve the system of differential equations in two ways: a) information to higher order differential equations; b) using a characteristic equation.
2.21 x ´= x + 4y, y´ = 2x + 3y
3. Solve the differential equation by variation of arbitrary constants.
3.21 y + 4y + 4y = e-2x / x3
4. Solve the following problems.
4.21 Write the equation of the curve, for which the triangle formed by the axis Oy, the tangent and the radius vector of the point of contact, is isosceles.
1.21 yIV - 2y + y = 0, y (0) = 0, y (0) = 0, y (0) = 1, y (0) = 2.
2. Solve the system of differential equations in two ways: a) information to higher order differential equations; b) using a characteristic equation.
2.21 x ´= x + 4y, y´ = 2x + 3y
3. Solve the differential equation by variation of arbitrary constants.
3.21 y + 4y + 4y = e-2x / x3
4. Solve the following problems.
4.21 Write the equation of the curve, for which the triangle formed by the axis Oy, the tangent and the radius vector of the point of contact, is isosceles.
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- Content type File
- Content description 172,5 kB
- Added to the site 15.09.2020
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Detailed solution. Decorated in Microsoft Word 2003. (Target decided to use formula editor)
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
For the convenience of viewing IDZ solutions on smartphones, an additional file in PDF format is sent
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