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limh→0 sinxcosh − sinx + cosxsinh h limh→0 sinx(cosh − 1) + sinhcosx sinh h Two Important Limits We will show that limh→0 sinh h 1 and - Information from www2.math.uconn.edu

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In this case the differential equation (2) has a fundamental set of solutions {er1xer2x} and its general solution is (5) yh c1er1x + c2er2x - Information from www2.math.uconn.edu

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As a consequence if we can find a single particular solution yp of (3) and we can find the general solution yh of (2) then y yp + yh will be the general - Information from www2.math.uconn.edu

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Second Order Linear Differential Equations University of

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In this case the differential equation (2) has a fundamental set of solutions {er1xer2x} and its general solution is (5) yh c1er1x + c2er2x - Information from www2.math.uconn.edu

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Read more from www2.math.uconn.edu information was found here: https://www2.math.uconn.edu/~stein/virtual/Notes/DifferentialEquations/secondorder.pdf

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