Produce the code using Python and then place the equations below in order 1 to 5 to get the analytical solution to the ODE

Description Experiments show that the retarding force to a motion an object falling through a fluid is proportional to the velocity. Stating you assumptions clearly show that the body can be modelled using the IVP: v=g- KV2:20) = 0 m Use the diff command in sympy or otherwise, together with the following to prove that the analytic solution to the ODE is gm gk v(t) = tanh (A +t) k ar m where A is a constant of integration. = gsech ech( vo vere + A) gk (A +t) + sech m (A+) = 1 aseer'( Vo Vane * ) --- granne ( 14 +1 ) home can be only seen (14 +61) Description Experiments show that the retarding force to a motion an object falling through a fluid is proportional to the velocity. Stating you assumptions clearly show that the body can be modelled using the IVP: v=g- KV2:20) = 0 m Use the diff command in sympy or otherwise, together with the following to prove that the analytic solution to the ODE is gm gk v(t) = tanh (A +t) k ar m where A is a constant of integration. = gsech ech( vo vere + A) gk (A +t) + sech m (A+) = 1 aseer'( Vo Vane * ) --- granne ( 14 +1 ) home can be only seen (14 +61)