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What is the volume of the prism?
the prism is made up of 1-inch cubes, then the answer is 36 in cubed
What is the volume of the larger of two similar rectangular prisms if the smaller prism has a volume of 24 cu cm and a base of 4 cm while the larger prism has a base of 12 cm?
As the two prisms are similar there are ratios between them. The ratio of the lengths is 4 : 12 = 1 : 3 The ratio of volumes is the cubs of the ratio of lengths. → The volumes are in the ratio of 1³ : 3² = 1 : 27 As the a smaller prism has a volume of 24 cm³, the larger prism has a volume 27 times larger → volume larger prism = 27 × 24 cm³ = 648 cm³
How do you find the volume of a triangle prism?
Volume of a triangular prism = (1/2.b.h)Hb = base of the triangleh = height of the triangleH = height of the actual prism. = multiplied byThe volume of a prism is volume equals base times height. You have to know the base and height to find the volume.
Finding the volume of a prism?
A person can find the volume of a prism by 1/2 x length x width x height. This formula works for a triangular prism.
How do you get the volume of the truncated triangular prism?
calculate the overall volume as if the prism wasn't truncated and did form a central peak (v = 1/2*b*h*l), then calculate the volume of the prism above the truncation. Then deduct this from the overall volume.
How many cubes with an edge length of one fourth inch would fill a rectangular prism?
To determine how many cubes with an edge length of one fourth inch would fill a rectangular prism, you need to calculate the volume of the prism and the volume of one cube. The volume of the cube is ((\frac{1}{4})^3 = \frac{1}{64}) cubic inches. Then, divide the volume of the rectangular prism by (\frac{1}{64}) to find the number of cubes that would fit inside. The exact number will depend on the dimensions of the rectangular prism.
How do you find the volume of a rectangular prism relates to the volume of a tringular prism if the two have the same lengthwidthand height?
The volume of a rectangular prism is found by; Volume = Length x Width x Height The volume of a triangular prism is found by; Volume = 1/2 x Length x Width x Height Therefore, Length, Width and Height being identical, 1) the volume of a rectangular prism is twice that of a similar triangular prism OR 2) the colume of a triangular prism is half that of a similar rectangular prism.
A prism has a square base whose edges each measure 5 centimeters. The ratio of its height to its width is 4 1. Find the volume of the rectangular prism in cubic centimeters?
Volume of rectangular prism: 5*5*20 = 500 cubic cm
A Rectangular prism A has a volume of 24 cubic inches the width is 1 inch shorter than length and 2 inches shorter than the height?
Width = 2Length = 3Height = 4
What is the volume of a rectangular prism with 48 cubes each 1 centimeter?
48 cubic centimetres.
Two rectangular prisms are similar with a scale factor A and B of 1 and5 Find the volume of prism A given that the volume of prism B is 1000 cubic feet?
The volume of prism A can be calculated by applying the scale factor A to the volume of prism B. Since the scale factor A is 1, the volume of prism A is also 1000 cubic feet.
What are the dimensions of a rectangular prism with the volume of 355?
One possible answer is 1 unit * 1 unit * 355 units.
How many liters in a 30 cubic inch rectangular prism?
Approximately 1/2 liter (0.491611921 liter)
What is the volume of a rectangular prism with a length of 4 cm width of 1 cm and height of 2 cm?
the volume is 8. 4x2x1=8
What is the volume of the rectangular prism in cm?
Volume cannot be measured in cm: cm is a measure of length in 1 dimensional space, not of volume in 3 dimensional space.
A rectangular prism measures 2 meters long, 0.5 meter wide, and 1 meter high. What is the volume of the prism in centimeter?
1 square meter. 2 * 1 * .5 = 1
How many unit cubes will fit in a rectangular prism with a volume of 15 cubic units?
A rectangular prism with a volume of 15 cubic units can hold 15 unit cubes, assuming each unit cube has a volume of 1 cubic unit. The total number of unit cubes that fit inside the prism is equal to its volume in cubic units. Therefore, you can fit exactly 15 unit cubes in this prism.
