Explains the concepts of volume for various geometric solids, including prisms, pyramids, cylinders, cones, and spheres. It ...

The basic idea which led to the cone-plate geometry came from Mooney and Ewart 1, who were trying to eliminate end corrections in coaxial cylinder viscometers. In deriving the equations governing ...

The diameter of the larger tin is \(5 \times \sqrt[3]{4} = 7.9\) (1 d.p.) The diagram shows a large cone of radius 6 cm and height 18 cm and a small cone with height h. The volume of the large ...

Remember the volume of a cylinder is \(\pi r^2 h\). The volume of the cone is one third of the volume of the cylinder. Calculate the volume and total surface area of the cone (to 1 decimal place).