The surface area of a polyhedron can be calculated by first calculating the area of each of its polygonal surfaces and adding these together.
The surface area of some curved solids (sphere, cylinder, cone) can be calculated from formula but for most curved solids are more complicated and require integration.
the sphere has the smallest surface area for any given volume.
Calculus can be used to find the surface area of any object given that you know the equation describing said object. It's usually easier to find the area from experiment or through using a combination of existing models to approximate the surface area
NO. This is the way to get the volume of a prism, not the surface area of any three-dimensional figure. To find the surface area of a three-dimensional figure, you must find the area of each of its faces and then add the side-areas together.
False
False
the sphere has the smallest surface area for any given volume.
In the absence of any further information, multiply the length by the width
It is a sphere
Calculus can be used to find the surface area of any object given that you know the equation describing said object. It's usually easier to find the area from experiment or through using a combination of existing models to approximate the surface area
Increased surface area for reaction to occur on
NO. This is the way to get the volume of a prism, not the surface area of any three-dimensional figure. To find the surface area of a three-dimensional figure, you must find the area of each of its faces and then add the side-areas together.
False
False
False
Surface area of any pyramid is 1/2Pl + B; where P=perimeter of the base, l=slant height and B= Area of the base.
It exposes more of the solid to whatever you want to mix it with so that whatever you are doing, whether it be a physical or chemical change, will take place more rapidly.
To find the surface area of any shape, you can follow the process described below: 1. Draw a net of the polyhedron. 2. Calculate the area of each face. 3. Add up the area of all the faces.