(50-cm x 90-cm x 40-cm) = 180,000 cm3 = 0.18 m3
Oh, dude, finding the depth of a cuboid is like super easy. You just measure the distance between the top and bottom faces, simple as that. It's like measuring how far down the rabbit hole goes, but with math. So, get your ruler out and get ready to dive into the depths of geometry!
To find the depth of a rectangle given the length, width, and volume, you first need to determine the formula for the volume of a rectangular prism, which is length x width x depth. Then, you can rearrange the formula to solve for the depth by dividing the volume by the product of the length and width. This will give you the depth of the rectangle.
They are 2 dimensional shapes that only have length and width.
The surface area of a box, which is a cuboid, depends on its length, width and height. A cube is a special type of cuboid in which the length , width and height are all the same.
Ruler
Oh, dude, finding the depth of a cuboid is like super easy. You just measure the distance between the top and bottom faces, simple as that. It's like measuring how far down the rabbit hole goes, but with math. So, get your ruler out and get ready to dive into the depths of geometry!
A book is shaped like a cuboid. It has a different measurement of length x width x depth. (If a shape had length x width x depth of the same measurement, it would be a cube.)
length *width*height=area of cuboid
It has volume √187200 cm³ which is approx 432.7 cu cmIt has dimensions: √(276 12/13) cm by √(36 1/9) cm by √(18 18/25) cmwhich is approx: 16.6 cm by 6 cm by 4.3 cm--------------------------------------------------------------------How this is solved:It has the dimensions of a cuboid are length, width and depth.Thus the three adjacent faces are given by:length × width = 100 cm²width × depth = 72 cm²depth × length = 26 cm²Multiplying all three equations together gives:(length × width) × (width × depth) × (depth × length) = 100 cm² × 72 cm² × 26 cm²→ length² × width² × depth² = 187200 cm^6→ (length × width × depth)² = (187200 cm³)²→ length × width × depth = √187200 cm³But for a cuboid:volume = length × width × depth = √187200 cm³ ≈ 432.7 cu cmGoing back to the original three equations above, rearranging (3):3) depth × length = 26 cm²→ depth = 26 cm² ÷ lengthSubstituting in (2):2) width × depth = 72 cm²→ width × (26 cm² ÷ length) = 72 cm²→ width = 72/26 × lengthSubstituting in (1):1) length × width = 100 cm²→ length × (72/26 × length) = 100 cm²→ length² = 2600/72 cm²→ length = √(36 1/9) cm ≈ 6 cmSubstituting in (3):3) depth × length = 26 cm²→ depth × sqrt(36 1/9) cm= 26 cm²→ depth = 26 ÷ sqrt(36 1/9) cm→ depth = √(18 18/25) cm ≈ 4.3 cmSubstituting in (2):2) width × depth = 72 cm²→ width × sqrt(18 18/25) cm = 72 cm²→ width = 72 ÷ sqrt(18 18/25) cm→ width = √(276 12/13) cm ≈ 16.6 cmNote that length, width and depth can be any of the three dimensions; the cuboid has dimensions:√(276 12/13) cm by √(36 1/9) cm by √(18 18/25) cmwhich is approximately:16.6 cm by 6 cm by 4.3 cm
yes
To find the volume, you multiply the length, width/depth, and height together.The answer is 16 cm3.
Length x width x depth is the 3D measurement of a cuboid figure (one example is a shoe box).
The depth is neither the length nor width. Length is the measurement from top to bottom, width is from side to side, and depth is from front to back.
By dividing length times width into its given volume
width = volume/(length*height)
To find the length of a cuboid without knowing its volume, you can use the dimensions of the cuboid if they are available. A cuboid is defined by its length, width, and height. If you have the measurements of the width and height, you can express the length in terms of those dimensions if you have additional relationships or constraints (such as surface area). Otherwise, you would need at least one dimension or another property of the cuboid to determine the length.
To find the depth of a rectangle given the length, width, and volume, you first need to determine the formula for the volume of a rectangular prism, which is length x width x depth. Then, you can rearrange the formula to solve for the depth by dividing the volume by the product of the length and width. This will give you the depth of the rectangle.