The problems are attached
1 -5 based on Chapter Partial Derivative - (Maximum & Minimum Values and Lagrange Multipliers
2. Consider the minimization of
subject to the constraint of
(a) Draw the constraint curve on top of
The problems are attached
1 -5 based on Chapter Partial Derivative - (Maximum & Minimum Values and Lagrange Multipliers
2. Consider the minimization of
subject to the constraint of
(a) Draw the constraint curve on top of with y-axis
and x-axis between -2 and 6. Estimate where extrema values may occur and
compute the function values corresponding to these extrema.
(b) Solve the problem in part (a) with the aid Lagrange multipliers. You may
have to solve the equations numerically. Compare your answers with those in
the part (a).
3. Let represent the temperature at
each of the sphere. Find the maximum
temperature on the curve formed by the intersection of the sphere and the
Apply the method of Lagrange multipliers with two constra