Find the solution of the objective function for problems (a) - (b) below. for each problem,
confirm that the optimum satisfies the kuhn-tucker conditions. at each solution, describe
whether the constraint(s) is binding.
a) minimize the function subject to the constraints and

b) maximize the profit function subject to the constraints and and

Use composition to determine if (x) or h(x) is the inverse of f(x) for the limited domain x2-1.

Harry the hook has 7 1/3 pounds of cookie dough.she uses 3/5 of it to bake cookie. how much cookie dough does she use to make cookie?

Solve these problems: 1.what is the perimeter of an equilateral triangle with sides measuring 6cm? 2. a regular pentagon has sides measuring 3.2 cm. what is its perimeter? 3. a regular decagon has sides of 3.5mm . what is it’s perimeter? 4. a regular octagon has a perimeter of 64cm. what is the length of one of the sides? 5. a regular hexagon has a perimeter of 72mm . what is the length of one of the sides? 6. what is the perimeter of a rhombus with sides measuring 11m?