How many Litres of a water a cylindrical tank of radius 75 cm and height 100 cm can hold?

answer is 1767.25 liters.

How fast does the water level drop when a cylindrical tank is drained at a rate of 3 liters SEC?

about 0.00096 m/s.
How fast does the water level in the tank drop when the water is being drained at 3 litres per second? Thus, the water level in the tank is decreasing at a rate of about 0.00096 m/s.

How much water does a water tank hold?

So, the water that can be stored in the water tank is 9911 liters. Converting it into gallons, 1 gallon = 3.785 liters.

How do you calculate the amount of water in a tank?

For a rectangular tank: To find the capacity of a rectangular or square tank: Multiply length (L) by width (W) to get area (A). Multiply area by height (H) to get volume (V). Multiply volume by 7.48 gallons per cubic foot to get capacity (C).

How do you calculate Litres of water in a tank?

2) calculate volume of rectangular water tank multiply Length, breadth and their height, as Volume = 2m × 1m × 0.5m = 1m3, 3) you get volume of water rectangular tank it can hold 1 cubic metre, multiply the answer by 1000 as 1×1000= 1000 liters, the result 1000 is rectangular water tank capacity in liters.

What is volume of the cylinder whose radius is 7 cm and height 12 cm * 2 points?

Answer: Volume of cylinder formula: V = π x r² x h π ≈ 22/7 ≈ 3.14 Where r is the radius of the cylinder and h is the height of the …

What is domestic water tank?

A water tank is a container for storing water. Water tanks are used to provide storage of water for use in many applications, drinking water, irrigation agriculture, fire suppression, agricultural farming, both for plants and livestock, chemical manufacturing, food preparation as well as many other uses.

How fast is the height of water increasing in a tank?

If a cylindrical tank with radius 5 meters is being filled with water at a rate of 3 cubic meters per minute, how fast is the height of the water increasing? The answer is dh dt = 3 25π m min. With related rates, we need a function to relate the 2 variables, in this case it is clearly volume and height.

What does it mean when water is draining from tank v?

Starting from our last expression above: That is, water is draining from the tank at the rate . The negative value indicates that the water’s volume in the tank V is decreasing, which is correct. Another very common Related Rates problem examines water draining from a cone, instead of from a cylinder.

What is the volume of water in the cylinder?

The volume V of any cylinder is its circular cross-sectional area times its height. Here, at any moment the water’s height is y, and so the volume of water in the cylinder is: 3. Take the derivative with respect to time of both sides of your equation. Remember the chain rule.