The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is πR2H, where R is the radius of the cylinder and H is the height.
If the beaker holds 1.87 kg of water and the bottom of the container has a diameter of 6.29 cm, what is the water pressure at the bottom of the cylinder in Pascals (N/m2)?
The next three questions refer to a vertical cylindrical beaker holding water. The density of water...
-refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is πR2H, where R is the radius of the cylinder and H is the height. If the beaker holds 1.49 kg of water and the bottom of the container has a diameter of 7.35 cm, what is the water pressure at the bottom of the cylinder in Pascals (N/m2)?
The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is LaTeX: \piπR2H, where R is the radius of the cylinder and H is the height. If the beaker holds 1.44 kg of water and the bottom of the container has a diameter of 6.0 cm, what is the weight of the water in Newton's? If the beaker holds 2.0 kg of water and the bottom...
The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is R2H, where is the radius of the cylinder and His the height. Question 12 2 pts If the beaker holds 1.11 kg of water and the bottom of the container has a diameter of 7.21 cm, what is the water pressure at the bottom of the cylinder in Pascals (N/m2)?
The question refers to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is πR2H, where R is the radius of the cylinder and H is the height. If the beaker holds 2.47 kg of water and the bottom of the container has a diameter of 5.44 cm, what is the water pressure at the bottom of the cylinder in Pascals (N/m2)?
The questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm3. The volume of a cylinder is πR2H, where R is the radius of the cylinder and H is the height. A. If the beaker holds 1.88 kg of water and the bottom of the container has a diameter of 6.0 cm, what is the weight of the water in Newton's? B. If the beaker holds 2.0 kg of water and the bottom of...
The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm2. The volume of a cylinder is TR’H, where is the radius of the cylinder and H is the height. Question 10 2 pts If the beaker holds 1.82 kg of water and the bottom of the container has a diameter of 6.0 cm, what is the weight of the water in Newton's? Question 11 2 pts If the beaker holds 2.0...
The next three questions refer to a vertical cylindrical beaker holding water. The density of water is 1.0 g/cm?. The volume of a cylinder is R2H, where is the radius of the cylinder and H is the height. Question 11 2 pts If the beaker holds 2.0 kg of water and the bottom of the container has a diameter of 6.4 cm, what is the height of the water centimeters?
I need help with these two parts, thanks! Question 10 2 pts If the beaker holds 1.17 kg of water and the bottom of the container has a diameter of 6.0 cm, what is the weight of the water in Newton's? Question 11 2 pts If the beaker holds 2.0 kg of water and the bottom of the container has a diameter of 7.6 cm, what is the height of the water centimeters?
Density of zinc is 7.140 g/cm3. A cylindrical block weighing 201.62 g has a radius of 1.32 cm. Determine the height of the cylinder in cm. Volume of a cylinder, V = πr²h. (A) 5.16 cm (B) 15.66 cm (C) 262.99 cm (D) 0.19 cm (E) 16.21 cm
A cylindrical container with a cross sectional area of 61.2 cm^2 holds a fluid of density 846 kg/m^3. At the bottom of the container the pressure is 126 kPa. (a) What is the depth of the fluid? (b) Find the pressure at the bottom of the container after an additional 2.05 X 10^-3 m^3 of this fluid is added to the container. Assume that no fluid spills out of the container.