For a regular shape there are certain formulae for calculating area. You will need to learn, or know where to find these.
With irregular shapes it becomes more difficult.
It depends on whether or not the tetrahedron is regular. There is nothing in the question to indicate that it might be regular. In that case the easiest way to calculate the surface area is to sum the areas of each of its 4 faces.
The easiest way to remove tile from a surface is to use a hammer and chisel to carefully break and pry the tiles off.
A tennis ball is a spherical shape. Surface area of a sphere in square units = 4*pi*radius2 Volume of a sphere in cubic units = 4/3*pi*radius3
For a right circular cone, by far the easiest way to find the surface areais to know the formula for the area, and apply it.The formula for the area of a right circular cone isArea = (pi x R) x (R + L)R = radius of the baseL = length of the slant from the base to the apex
you need measurements to figure out surface area. the simplest way to figure out the whole area of a dodecahedron is to find the surface area of one pentagon, then multiply by 12 (the number of sides of a dodecahedron)
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.
Many people find factor trees to be the easiest.
That would be called surface area. The way to calculate surface area varies depending on the shape of the surface. A quick google search such as "how to find surface area of a sphere" should solve your dilemma.
the surface area formula is difficult to understand. there is another way to do it.you find the area of one pentagon. then u multiply it by the number of faces which is 12.
The easiest way to cut drywall is by using a utility knife to score the surface and then snapping it along the scored line.
The easiest way to cut sheetrock is by using a utility knife to score the surface and then snapping it along the scored line.
It is not possible. For example, the prism could be tall and thin, or short and thick, and either way have the same surface area.