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Q: Hexagonal right prism has a volume of 500cu in If the base is a regular hexagon with a side 4 in What is the altitude of the prism?
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Related questions

What is the formula for calculating volume of a hexagonal box in liters?

Assuming it's a regular hexagon, V= 6√3 x2h where x is one of the sides of the hexagonal base and h is the height of the box.


What is the formula for calculating the volume of a hexagonal prism?

The formula for calculating the volume of a hexagonal prism is to take the area of the hexagon, then multiply it by the height of the prism.


What is the formula for calculating the volume of a hexagonal shape?

First we assume it is a regular hexagon meaning all the angles are the same and the sides are the same length. Recalling that a regular hexagon can be broken up into 6 triangles, we find the area of the hexagon by finding the area of one triangle and multiply by six. (recall the area of triangle is Height x 1/2 Base ) You can also find the area of a hexagon using the formula Area==ap/2 where a is the apothem and p is the perimeter. But that just gives you the area of the 2 dimensional base, not the volume. To calculate the volume, multiply the area found above by the height of the hexagonal container.


Hexagonal prism volume?

the formula to find the area of any prism is to find the area of the base (a regular hexagon, meaning that all sides and angles are the same) and multiply by the height of the prism. To find the area of a hexagon you multiply the apothem by the perimeter of the hexagon, and then divide that by 2. the apothem is a line from the center point to the center of any side, forming a right angle with a side, it doesn't matter which one. Once you find the area of the hexagon, multiply it with the height.


What is the formula to find volume of a hexagon?

The volume of a standard hexagon can be given by the product of 6 times the length of one side of the hexagon and the height. Note that for a hexagon to have volume, it must have another dimension that is height.


Volume of a regular hexagonal prism?

Volume_of_any_prism = area_of_base x length Area_regular_hexagon = 3/2√3 x side2 ⇒ volume = 3/2√3 x side2 x length


How do you find the volume of a hexagonal?

The answer depends on whether you mean a hexagonal pyramid or a hexagonal prism or some other shape involving hexagons.


Draw a net for a hexagonal prism?

Here is what you need to do:Draw a net for an irregular hexagonal prism, including dimensions and glue flaps. Be sure to name each of the eight faces: top, bottom, side1, side2, side3, side4, side5, and side6. On a regular hexagonal prism, these sides will all be congruent, but on any other hexagonal prism they will NOTall be congruent.Cut out your net. Dry fold, (fold it but don't glue the flaps), to be sure that it works.On the front of a piece of notebook paper, explain in words how to find the surface area for your net, and then show the mathematics. *NOTE: You will have to cut the hexagon into shapes for which you know how to find the area, like triangles and trapezoids.On the back of the notebook paper explain how to find the volume for your hexagonal prism and then show the mathematics.DON'T use the same dimensions as the example. Yours must be irregular, (not all sides the same length on the hexagon).


What is the volume of a hexagonal right prism 15cm high and with one of its sides is equal to 6cm?

The formula for the area of a hexagon is 3/2 (square root of 3) side length squared. This gives the area as 93.53 square centimeters, and the volume is then 1402.95 cubic centimeters.


What is the volume of a pyramid that is 15 feet tall and has a regular hexagonal base with an apothem of 5.2 and side lenght of 6 feet?

4,680 feet 4,680 feet


How do you find the volume of a hexagonal prism?

Volume = Area of base x height


the area of a cross section of a prism with a cross section which is a regular hexagon is 10.4m^2. the volume of the prism is 8.84m^2. calculate the height of the prism?

just not to confuse you, here is the question more clearer: A prism has a cross section that is a regular hexagon The area of the cross section is 10.4m^2. The volume of the prism is 8.84m^2. Calculate the height of the prism.