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Which solid can be made using 4 rectangles and 2 squares for faces?
Perhaps a rectangular prism
What is the formula for finding the surface area using 3.14 for rectangular prism?
The formula for finding the surface area of a rectangular prism is 2(wh + lw + lh), where w is width, h is height, and l is length. 3.14 is the value for pi, which is only used for circular objects, like circles, cylinders, and spheres. It has nothing to do with rectangular prisms. Click on the related link below for an illustration of the formula for the surface area of a rectangular prism.
How do you find the volume of a rectangular prism without using models?
Measure its length, width and height and multiply the three together.
What are the dimensions of a 18cm3 rectangular prism with the smallest surface area?
Let's call the sides a, b, c. The rectangular prism with the smallest surface area is a cube. If the volume is 18cm^3 (18 cubic cm), then a x b x c=18. But since it's a cube, the sides are the same size. So the formula for volume is a^3=18 (i.e. a cubed = 18) Then each side of the cube will be the cube root of 18 (which is 2.62074139 to 8 decimal places) So the dimensions of the rectangular prism rounded to 2dp are 2.62 x 2.62 x 2.62. And the surface area using the rounded values is 41.19 to 2DP
Which 2 shapes make up a rectangular prism?
There are many options: 2 rectangular prisms 2 cubes 2 parallelepipeds 2 tetrahedrons 2 square based pyramids are some possibilities using convex polyhedra.
How many ways can you make a rectangular prism using 24 cubic blocks?
You can do it ten times, I had an assignment and we had to make ten rectangular prisms 10 times
How many ways can you make a rectangular prism using 48 blocks?
48
What is the volume of water in a rectangular swimming pool that is 18m long and 10m wide and has an average depth of 2.5m. give your answer in cubic meters?
The volume of water in the rectangular swimming pool can be calculated using the formula for the volume of a rectangular prism, which is length x width x height. In this case, the volume would be 18m x 10m x 2.5m = 450 cubic meters.
What is the volume of 10m by 8m by 3m rectangular prism?
240 m3 - without using a calculator !
Which solid can be made using 4 rectangles and 2 squares for faces?
Perhaps a rectangular prism
How many cubic feet would it take to fill a stadium 600 feet long 400 feet wide and 100 feet tall?
Assuming that the shape of the stadium is a rectangular prism, and using the equation for the area of a rectangular prism (LxWxH=V) you can say that 600x400x100=V 240000x100=V 24000000=V The number of cubic feet that it would take to fill the stadium is 24000000 cubic feet.
When you compared the volume of the rectangular prism by using a ruler did you get the exact measurement of volume when using displacement?
It depends on how accurately you do the measurements in each case.
How do you make prism?
Take two identical n-sided polygons in parallel planes. Join them together using n rectangular faces. The result will be a right prism.
Erica made a rectangular prism using 36 centimetre cubes the prism fits inside a 5 cm cube what are the dimensions of the prism?
3 x 3 x 4 = 36 cm3
What is the formula for finding the surface area using 3.14 for rectangular prism?
The formula for finding the surface area of a rectangular prism is 2(wh + lw + lh), where w is width, h is height, and l is length. 3.14 is the value for pi, which is only used for circular objects, like circles, cylinders, and spheres. It has nothing to do with rectangular prisms. Click on the related link below for an illustration of the formula for the surface area of a rectangular prism.
How do you find the volume of a rectangular prism without using models?
Measure its length, width and height and multiply the three together.
How many vertices does a 14 side prism have?
28 We can check this using smaller prisims, with a triangular prism (3-sided) there are 6 vertices. WIth a rectangular prism (4-sided), there are 8 vertices. The number of vertices in a prism is always twice the number of sides.
