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In finding the surface area it is helpful to separate the polyhedron's surface area into the base area and the lateral area?
The answer is TRUE.
In finding the surface area it is helpful to seperate the polyhedron's surface area into the base area and the lateral area?
True.
In finding the surface area it is helpful to separate the polyhedron's surface area into the base area and the height?
False...
Why does the formula for finding the surface area of a rectangular prism is helpful?
There must be a typo in this question, "Why does the formula for finding the surface area of arectangular prism is helpful?" What does that even mean?
Explain why the formula for finding the surface area of a rectangular prism is helpful?
It is helpful because when you do the problem you know what to do.
Why is the formula for finding the surface area of a rectangular prism helpful?
its not i dont no why
What happens to an object surface area as it is cut into pieces?
The object's surface area increases as extra surface which was before part of the inside of the object is exposed. If you found my answer helpful then please click recommend contributor :)
Why is finding the formula of a surface area helpful to a rectangular prism?
I am not sure that a rectangular prism is in any position to care!
How is the formula for finding the surface area of a rectangular prism helpful?
It's not.. It may be, depending why, but there isn't a set formula for it. You just use the fundamental rectangle-area formulae & string them together.
Why is it helpful to know the number of congruent faces in a figure when you're finding surface area?
You need calculate the area of only one face and multiply the result by the number of congruent faces.
Why is it helpful to have rocks broken into smaller and smaller pieces?
Breaking rocks into smaller pieces increases their surface area, which accelerates weathering processes like chemical reactions and erosion. This can help release essential nutrients for plants, improve soil quality, and aid in the overall ecosystem balance.
What is the surfqace area of a cylinder?
Agreed with anonymous 14 y ago. However, 2pir^(2) + 2pirh can be factor to 2pir(r + h) So S.A.(Cyl) = 2pir(r + h) e.g. a cylinder of radious 2 cm and a height/length of 24 cm Has a surface area of SA(cyl) = 2(3.14)(2(2 + 24) => SA(Cyl) = 3.14(4)(26) SA(Cyl) = 3.14(104) SA(Cyl) = 326.56 cm(2)
