5400 in3 ÷ 450 in2 = 12 in.
18,816 cubic inches
Your answer would actually be in cubic inches, not square inches. 4x3x4=48 so 48 cubic inches.
264 cubic inches.
length times width times height returns an answer in square inches, provided length, width and height are in inches. Example: 2(inches)*3(inches)*1(inches)=6(inches)*(inches)*(inches) =6(inches)^3=6 cubic inches
If it is a rectangular box, then volume = length*breadth*height, where each is measured in inches. If it is a cylindrical box, then pi*radius2*height, where the radius and height are measured in inches.
Volume = Base Area*Height 64 cubic inches = 8 sq inches*height So Height = 64/8 inches = 8 inches.
To store 5000 cubic meters, you need a storage area that is also 5000 square meters if the height of the storage space is 1 meter. This assumes a cubic storage space with equal dimensions in length, width, and height.
18,816 cubic inches
Your answer would actually be in cubic inches, not square inches. 4x3x4=48 so 48 cubic inches.
336 cubic inches.
264 cubic inches.
length times width times height returns an answer in square inches, provided length, width and height are in inches. Example: 2(inches)*3(inches)*1(inches)=6(inches)*(inches)*(inches) =6(inches)^3=6 cubic inches
Volume = Base*Height So Height = Volume/Base = 185.13/15.3 = 12.1 inches.
If it is a rectangular box, then volume = length*breadth*height, where each is measured in inches. If it is a cylindrical box, then pi*radius2*height, where the radius and height are measured in inches.
56*6 = 336 cubic inches
The base area cannot be 56 inches because 56 inches is NOT a measure of area - it is a measure of distance.If, the base area was 56 SQUARE inches, the area would be 56*6 = 336 CUBIC inches.
To find the height of the tank, we need to divide the volume of the tank (4600 cubic inches) by the area of the bottom glass (24 inches by 12 inches). The area of the bottom glass is 24 * 12 = 288 square inches. Dividing the volume (4600 cubic inches) by the area of the bottom glass (288 square inches) gives a height of 15.97 inches. Therefore, the height of the tank is approximately 15.97 inches.