5. Let y = C(x) be the cost, expressed in euros, of manufacturing "x" units of a given product. The rate at which the cost changes with respect to the number of units manufactured is given by the following differential equation: (x + y²)dx - 2 xydy = 0. Find the cost as a function of the number of units manufactured, knowing that the cost of manufacturing 1 unit is €2'00.
5. Let y = C(x) be the cost, expressed in euros, of manufacturing "x" units of a given product. The rate at which the cost changes with respect to the number of units manufactured is given by the following differential equation: (x + y²)dx - 2 xydy = 0. Find the cost as a function of the number of units manufactured, knowing that the cost of manufacturing 1 unit is €2'00.
5. Let y = C(x) be the cost, expressed in euros, of manufacturing "x" units of a given product. The rate at which the cost changes with respect to the number of units manufactured is given by the following differential equation: (x + y²)dx - 2 xydy = 0. Find the cost as a function of the number of units manufactured, knowing that the cost of manufacturing 1 unit is €2'00.
Solve the problem of first order differential equations.
With integration, one of the major concepts of calculus. Differentiation is the derivative or rate of change of a function with respect to the independent variable.
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