Solve each equation in Exercises 15–34 by the square root property.(8x - 3)^2 = 5

Solve each equation in Exercises 15–34 by the square root property.(3x + 2)^2 = 9

Manufacturing to Specifications. A manufacturing firm wants to package its product in a cylindrical container 3 ft high with surface area 8π ft2. What should the radius of the circular top and bottom of the container be? (Hint: The surface area consists of the circular top and bottom and a rectangle that represents the side cut open vertically and unrolled.)

Solve each equation using the square root property. See Example 2. x^2 = -400

Solve each equation in Exercises 15–34 by the square root property.(4x - 1)^2 = 16

Radius of a CanA can of Blue Runner Red Kidney Beans has surface area 371 cm^2. Its height is 12 cm. What is the radius of the circular top? Round to the nearest hun-dredth.

Solve each equation using completing the square. See Examples 3 and 4. x^2 - 7x + 12 = 0

In Exercises 35–46, determine the constant that should be added to the binomial so that it becomes a perfect square trinomial. Then write and factor the trinomial.x^2 + 3x

Solve each problem. See Example 2. Length of a WalkwayA nature conservancy group decides to construct a raised wooden walkway through a wetland area. To enclose the most interesting part of the wetlands, the walkway will have the shape of a right triangle with one leg 700 yd longer than the other and the hypotenuse 100 yd longer than the longer leg. Find the total length of the walkway.