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How do you find the height of rectangular solid with a length of 6cm and width of 2cm?
If you know the volume in cu. cm, divide that volume by 12 to get the third dimension.
What is the volume of a rectangular solid with the following dimensions length1 yard withth8inches height1foot?
Its volume is 2 cubic feet.
How to find volume rectangular solid?
Multiple length by width by height....for example a box 1 foot in each dimension has a volume of 1 cubic foot
What formula do you uset determine the volume of a rectangular solid?
The formula used to calculate the volume of a rectangular solid is: L*W*H=V
How do you calculate density of a rectangular solid?
Density is weight divided by volume. In the case of a rectangular solid, volume is length times width times height.
How can you the volume of a rectangular solid?
Volume = cross-section area*length
What is the volume of a rectangular solid 7 m by 8 m by 4 m?
Volume of a rectangular solid is the product of its length, breadth and heigth. Volume= 7x8x4= 224 cubic metres.
How can you find the volume of a solid that is not rectangular?
Water displacement
What are the changes that occur in the volume when the side lengths of the base of a rectangular prism are doubled?
The volume of any solid is proportional to each of its three dimensions.So if one dimension is doubled, the volume increases by the factor of 21 = 2 .And if two dimensions are doubled, the volume increases by the factor of 22 = 4 .And if each dimension is doubled, the volume increases by the factor of 23 = 8.
What is the height of a rectangular solid with the following dimensions length7feet width 5feet volume -105cubic feet?
It is: 105/(7*5) = 3 feet
Whats the formula for volume of a rectangular solid?
The formula for the volume of a rectangular solid, also known as a rectangular prism, is given by ( V = l \times w \times h ), where ( V ) represents the volume, ( l ) is the length, ( w ) is the width, and ( h ) is the height of the solid. To find the volume, simply multiply these three dimensions together.
What is the rectangular solid of maximum volume that can be inscribed in a sphere?
It is a cuboid
