2.6 Related Rates I
Volume changes-implicit With change in volume, volume, radius, and height of the volume in a cone all depend upon the time of the change occurring. Volume of the cone depends on r and h Differentiate with respect to t (related rate equation)
X and y with respect to t Given find when x=3 with and find when x=1 with
Answer Differentiate with respect to t
Rate of change The radius of a circle increases at a rate of 3cm/min. Find the rate of change of the area when r=6cm.
Answer Differentiate with respect to t
Rate of increase A spherical balloon is inflated at the rate of 800 cubic cm/min. How fast is the radius increasing at the instant the radius is 30 cm?
Answer Differentiate with respect to time