At any given temporal coordinate, the rate of change at which the vertical position of an object moving in a two-dimensional (2-D) plane varies with respect to its horizontal position is governed by the rst order ordinary differential equation given by yfxy\" 1} d: + 4e\"dy = I) It is required to solve the explicit relationship y = x) between the two spatial coordinates at any particular time. Transform the given differential equation into the standard form of a Bernoulli differential equation 32' + Pix}? = (2(1) y\". Reduce the Bernoulli differential equation into a First Order Linear Differential Equation (FOLDE) z' + 11(1) 2 = or (x) by replacing the dependent variable y with a new variabte z = yi'". Solve for the Integrating Factor Hr) of the resulting reduoed rst order linear differential equation. Substituting the expression for 2. setup the solution of the Bernoulli differential equation as me) = [Um are) six