It is the sum of the area of all the surfaces. There is no single formula - it will depend on the shape.
The answer is surface area.
The term area is generally reserved for a two-dimensional polygon, but surface area is the term of the area of the different surfaces on a three-dimensional figure---the faces on the object. So no, they are not the same.
You need to find the area of each two dimensional surface on the figure. Do you have a specific figure in mind?
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.
a solid figure
The lateral area of a three-dimensional figure refers to the total surface area of its sides, excluding the top and bottom faces. It is calculated by summing the areas of all the curved or flat surfaces that connect the bases. For example, in a cylinder, the lateral area is the area of the curved surface, while in a prism, it includes the areas of the rectangular sides. This measure is important for understanding the surface characteristics of the figure.
The remaining figure is the are of polygons that bounded by three dimensional figure .
TRUE: To find the surface area of a three dimensional figure, you must find the area of each of its faces and then add them together.
False.To find the surface area of a three-dimensional figure, find the area of the faces and add them together.
Its total surface area.
No. An area is always two-dimensional. It doesn't matter whether you are talking about the area of a square, a circle, an ellipse, or any other flat figure; or the surface are of a three-dimensional figure such as a cube or sphere.
Three-dimensional figures are typically measured by their volume and surface area. Volume quantifies the amount of space enclosed within the figure, while surface area measures the total area that the surface of the figure occupies. Together, these measurements provide a comprehensive understanding of the figure's size and capacity. Examples include cubes, spheres, and cylinders, each with specific formulas for calculating these properties.