If the characteristic equation of a second-order constant coefficient homogeneous linear differential equation has roots m1> 0 and -m2 <0, the solution of the differential equation is x(t) = Ae^(m1t) + Be^(m2i) and initial conditions are usually x(0) an x'(0) = b0. In this case it will be x(t) → Foo for t o, but in a special case x(t) → 0 can be obtained for t → 0. Find the relationship between a0 and b0 that satisfies this situation. %D a0 %3D
Unitary Method
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