Using Pythagoras' theorem the longest exterior diagonal is 19.209 cm to 3 dp
A cuboid is a 3 dimensional object and 3 measures are required for the total surface area of a cuboid.
A cuboid has rotational symmetries of order 2 around each of the three axes going through a pair of opposite faces.
diagram of cuboid
This is a net of a cuboid
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!
It is sqrt(62 + 102 + 82) = sqrt(200) = 60.53 cm (approx).
To find the diagonal in a cuboid, we use Pythagoras' Theorem in 3 dimensions. If we call the diagonal D, and the 3 dimensions of the cuboid (length, width, height) a, b and c:D=sqrt(a2+b2+c2)Example: The cuboid has dimensions of 4, 6 and 8. Find the Diagonal.D=sqrt(42+62+82)D=sqrt(16+36+64)D=sqrt(116)D=10.8 (3sf)Diagonal = 10.8 (3sf)
A cuboid is a 3 dimensional object and 3 measures are required for the total surface area of a cuboid.
The answer depends on what information is provided: the volume, total surface area, principal diagonal, minor diagonal, etc.
You cannot.Normally volume is a 3-dimensional concept which means that you require three measures to define a volume for a cuboid shape. However, there are 4 measures in the question so the shape cannot be a cuboid In that case it is necessary to know what the shape is.You cannot.Normally volume is a 3-dimensional concept which means that you require three measures to define a volume for a cuboid shape. However, there are 4 measures in the question so the shape cannot be a cuboid In that case it is necessary to know what the shape is.You cannot.Normally volume is a 3-dimensional concept which means that you require three measures to define a volume for a cuboid shape. However, there are 4 measures in the question so the shape cannot be a cuboid In that case it is necessary to know what the shape is.You cannot.Normally volume is a 3-dimensional concept which means that you require three measures to define a volume for a cuboid shape. However, there are 4 measures in the question so the shape cannot be a cuboid In that case it is necessary to know what the shape is.
A cuboid has rotational symmetries of order 2 around each of the three axes going through a pair of opposite faces.
Following are the formulas of cuboid. Let the dimensions of the cuboid be l (length), w(width) and h (height). Lateral surface area of the cuboid = perimeter of rectangular base x height = 2(l + w)h square units= 2h(l + w) square units; Total surface area (TSA) = 2 (lw + wh + hl); Volume of cuboid (V) = lwh. Length of diagonal of one side is √(l^2 + w^2), √(w^2 + h^2), √(h^2 + l^2) - depending upon side. Length of diagonal across the cuboid is √(l^2 + w^2 + h^2)
There are three measures given but the shape is not specified. I shall assume that it is a cuboid (rectangular prism).The total surface area of the shape is 2941.33... square feet.There are three measures given but the shape is not specified. I shall assume that it is a cuboid (rectangular prism).The total surface area of the shape is 2941.33... square feet.There are three measures given but the shape is not specified. I shall assume that it is a cuboid (rectangular prism).The total surface area of the shape is 2941.33... square feet.There are three measures given but the shape is not specified. I shall assume that it is a cuboid (rectangular prism).The total surface area of the shape is 2941.33... square feet.
To calculate the mass of a cuboid, you would multiply its volume by the density of the material it is made of (mass = volume x density). The volume of a cuboid can be found by multiplying its length, width, and height. The density of the material can be looked up or measured.
The volume of the cuboid is: 10*5*2 = 100 cubic cm
It depends on what numbers are squared. The length, width and height MUST be linear measures: they cannot be given in square units. You could have been given the areas of the faces, in which case there is a simple but different method to calculate the volume.
In general, find the length, breadth and height of the smallest cuboid that the cargo can fit into. The only exception is if you have two shapes that can, in effect, "dovetail" into one another to form a cuboid.