Problem
Gas is escaping from a spherical balloon at a constant rate of 2 ft3/min. How fast, in ft2/min, is the outer surface area of the balloon shrinking when the radius is 12 ft?
| A. 1/2 | C. 1/3 |
| B. 1/5 | D. 1/4 |
Problem
Gas is escaping from a spherical balloon at a constant rate of 2 ft3/min. How fast, in ft2/min, is the outer surface area of the balloon shrinking when the radius is 12 ft?
| A. 1/2 | C. 1/3 |
| B. 1/5 | D. 1/4 |
Problem
A conveyor is dispersing sands which forms into a conical pile whose height is approximately 4/3 of its base radius. Determine how fast the volume of the conical sand is changing when the radius of the base is 3 feet, if the rate of change of the radius is 3 inches per minute.
| A. 2π ft/min | C. 3π ft/min |
| B. 4π ft/min | D. 5π ft/min |