After a snowfall, Sheree built a snow pyramid. The pyramid had a square base with side lengths of 32 inches and a height of 28 inches. What was the volume of the pyramid

Question

28-03-2018
Mathematics

contestada

After a snowfall, Sheree built a snow pyramid. The pyramid had a square base with side lengths of 32 inches and a height of 28 inches. What was the volume of the pyramid

Respuesta :

Otras preguntas

As a project manager, what question will you ask to determine the employee satisfaction of a project? a) Are you satisfied with the project outcomes? b) Do you

Alpha is initially producing 40 cars and 400 units of clothing (point b). What is the opportunity cost of producing 425 units of clothing instead of 400? a) The

Use the method of disks/washers to determine the volume of the solid obtained by rotating the region bounded by ( x1/6 ) and ( x³ ) in the first quadrant about

What is incorporation, and why is it important? How does the Fourteenth Amendment play a pivotal role in the process of incorporation?

List and describe one way plants prevent self-fertilization.

A fair coin is tossed 12 times independently. What is the probability of getting 7 tails? a) ( 792/4096 ) b) ( 792/2048 ) c) ( 792/8192 ) d) ( 792/1024 )

Help please The activity has to be mathematics, for example, 1st grade or second grade. Activity: (What is the name of your activity?) Purpose: ( Why

Do the amino acids that form the nuclear localization signals have to be immediately adjacent to each other? A) Yes, they must be adjacent. B) No, they can be s

What is the ratio of the gravitational potential at the center of a solid sphere to the potential at the surface? a) 1:2 b) 1:√2 c) 1:√3 d) 2:1

Consider the following limit.lim u + 2 / u³ + 8ᵘ→⁻²Simplify the rational expression as much as possible.lim ( _____ )ᵘ→⁻²

ACCESS MORE EDU ACCESS

jdoe0001 jdoe0001 · Answer 1 · 2018-03-28T21:01:54+02:00

a square pyramid has a squarish base, thus is called a square pyramid.

now, this pyramid has sides of 32 on its base, thus its base is really a 32x32 square, whose area is ... well, 32*32.

[tex]\bf \textit{volume of a pyramid}\\\\ V=\cfrac{1}{3}Bh~~ \begin{cases} B=area~of\\ \qquad its~base\\ h=height\\ ------\\ B=\stackrel{32\times 32}{1024}\\ h=28 \end{cases}\implies V=\cfrac{1}{3}(1024)(28)[/tex]