Shows how to use to the Laplace transform in Maple and how to convert a rational function into partial fractions with(inttrans); Ny9JKWFkZHRhYmxlRzYiSShmb3VyaWVyR0YkSStmb3VyaWVyY29zR0YkSStmb3VyaWVyc2luR0YkSSdoYW5rZWxHRiRJKGhpbGJlcnRHRiRJK2ludmZvdXJpZXJHRiRJK2ludmhpbGJlcnRHRiRJK2ludmxhcGxhY2VHRiRJKmludm1lbGxpbkdGJEkobGFwbGFjZUdGJEknbWVsbGluR0YkSSpzYXZldGFibGVHRiQ= Y := s -> 4/((s^2+1)^2*(s-1)^2); Zio2I0kic0c2IkYlNiRJKW9wZXJhdG9yR0YlSSZhcnJvd0dGJUYlLCQqKCIiJSIiIiksJiokKUYkIiIjRixGLEYsRixGMSEiIiksJkYkRixGLEYyRjFGMkYsRiVGJUYl convert(Y(s),parfrac); LCoqJCksJkkic0c2IiIiIkYoISIiIiIjRilGKComRipGKEYlRilGKSomLCZGKEYoKiZGKkYoRiZGKEYoRigsJiokKUYmRipGKEYoRihGKEYpRigqKEYqRihGJkYoKUYvRipGKUYo invlaplace(Y(s),s,t); LCgqJiIiIyIiIi1JJGNvc0c2JCUqcHJvdGVjdGVkR0koX3N5c2xpYkc2IjYjSSJ0R0YrRiVGJSomLUkkc2luR0YoRixGJSwmRiVGJUYtRiVGJUYlKiYtSSRleHBHRihGLEYlLCZGJCEiIkYtRiVGJUYl ?convert ?laplace