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How do you find the lateral surface area of a hexagonal prism?
To find the lateral surface area of a hexagonal prism, first calculate the perimeter of the hexagonal base (P) by adding the lengths of all six sides. Then, multiply the perimeter by the height (h) of the prism using the formula: Lateral Surface Area = P × h. This gives you the area of the sides of the prism that connect the two hexagonal bases.
As a cell becomes smaller its surface-area-to-volume ratio?
The surface area to volume ratio decreases - assuming the shape remains similar.
If volume of two similar figures are 729 mm cubed plus 2744 mm cubed if the surface area of the larger figure is 392 mm squared what is the surface area of the smaller figure?
To find the surface area of the smaller figure, we can use the relationship between the volumes and surface areas of similar figures. The volume ratio of the larger figure to the smaller figure is ( \frac{2744}{729} = \left(\frac{a}{b}\right)^3 ), where ( a ) is the linear dimension of the larger figure and ( b ) is that of the smaller figure. Taking the cube root gives the linear scale factor ( \frac{a}{b} = \frac{14}{9} ). The surface area ratio, which is the square of the scale factor, is ( \left(\frac{14}{9}\right)^2 = \frac{196}{81} ). Given the surface area of the larger figure is 392 mm², the surface area of the smaller figure is ( 392 \times \frac{81}{196} = 162 ) mm².
How do you calculate surface area hexagonal prism?
First divide the pineapple by 43 and then multiply by 9 then subtract 2 and there you go good luck ;D
Is the surface area of an object be smaller than the volume?
It can be.
What is a hexagonal tesellation?
Hexagonal tessellation is covering a plane surface with multiple copies of a hexagon.
How do you find the surface area of a hexagonal pyramid?
you dont
As a cell becomes smaller its surface-area-to-volume ratio?
The surface area to volume ratio decreases - assuming the shape remains similar.
How do you find the surface area of two similar solids?
you put: a squared over b squared = surface area of the smaller solid over surface area of the bigger solid
Why is it that when central placeses colonize an isotropic surface a perfectly hexagonal regular pattern of distribution is the result?
An isotropic surface is the optimal environment for central colonization, therefore creating a perfect distribution of regular hexagonal patterns.
What is a tesellation?
Hexagonal tessellation is covering a plane surface with multiple copies of a hexagon.
How do you find the surface area of a regular hexagonal pyramid?
Hexagonal prisms cannot be regular. If you tried to make one it would end up being a hexagon since six equilateral triangles make a hexagon. Therefore, there is no surface area.
The surface area of two similar figures are 36in and 49in if the volume of the smaller figure is 648 in what is the volume of the larger figure?
v
In a hexagonal close-packed crystal every atom (except those on the surface) has neighbors.?
12
What is an extrusive igneous rock with a composition similar to granite but with smaller crystals?
An extrusive igneous rock with a composition similar to granite but with smaller crystals is called rhyolite. Rhyolite forms from the rapid cooling of magma at the Earth's surface, resulting in fine-grained crystals. It is light in color and rich in silica, similar to granite.
What is an ic package similar to a dip but smaller which is designed for automatic placement and soldering on the surface of a circuit board?
A DIP holder or a small outline IC
If volume of two similar figures are 729 mm cubed plus 2744 mm cubed if the surface area of the larger figure is 392 mm squared what is the surface area of the smaller figure?
To find the surface area of the smaller figure, we can use the relationship between the volumes and surface areas of similar figures. The volume ratio of the larger figure to the smaller figure is ( \frac{2744}{729} = \left(\frac{a}{b}\right)^3 ), where ( a ) is the linear dimension of the larger figure and ( b ) is that of the smaller figure. Taking the cube root gives the linear scale factor ( \frac{a}{b} = \frac{14}{9} ). The surface area ratio, which is the square of the scale factor, is ( \left(\frac{14}{9}\right)^2 = \frac{196}{81} ). Given the surface area of the larger figure is 392 mm², the surface area of the smaller figure is ( 392 \times \frac{81}{196} = 162 ) mm².
