4. We are filling water from a conic tank (with vertex down) to a cylindrical tank. The conic tank has height 18 m and the radius of the base 6 m. The diameter of the cylindrical tank's base is 10 m. We know the water level in the conic tank is decreasing at 1m/s when the water level is 12 m. Find the rate of change of the water level in the cylindrical tank.

Q: When a spherical mint is sucked, a simple model gives the rate of decrease of its radius as…

A: Given the problem, we need to find the radius of a spherical mint at a certain time and determine…

Q: 5. A ladder of length 4v3 metres is resting on a wall. The wall makes a 60-degree angle with the…

A:

Q: "A golf ball is launched upward with an initial speed of 30 m>sec by a golfer on the third level of…

A:

Q: When a spherical mint is sucked, a simple model gives the rate of decrease of its radius as…

A: Step 1:Step 2: Step 3: Step 4:

Q: A water tower has a right circular cylindrical tank oriented vertically with radius 3 m and height 6…

A:

Q: Water is leaking out of an inverted conical tank at a rate of 6900 cubic centimeters per min at the…

A: Given,  water inflow = 6900 cm3/min. Height of the tank = 8 meters = 800 cm.  The radius of the top…

Q: A conical tank with the vertex down measures 10 meters in height and 9 meters in diameter of its…

A:

Q: The surface of a mountain is modeled by the equation h(x,y)=5000-0.006x2-0.008y2. A mountain climber…

A: