The formula for calculating the volume of a rectangular prism is given by the product of its length (L), breadth (B), and depth (D), expressed as ( V = L \times B \times D ). This formula allows you to determine the space occupied within the prism. Each dimension must be measured in the same unit for accurate results.
Yes breadth is the same as width, you have width or breadth, depth and length !! uhu
No, you do not divide the perimeter by the length to find the breadth. Instead, for a rectangle, you can use the formula for the perimeter, which is ( P = 2 \times (length + breadth) ). To find the breadth, you can rearrange the formula to solve for breadth: ( breadth = \frac{P}{2} - length ).
Length usually refers to the boundaries of an idea. Breadth refers to the depth of the idea.
length, breadth, depth.
the answer is 2*length+breadth
Yes breadth is the same as width, you have width or breadth, depth and length !! uhu
No, you do not divide the perimeter by the length to find the breadth. Instead, for a rectangle, you can use the formula for the perimeter, which is ( P = 2 \times (length + breadth) ). To find the breadth, you can rearrange the formula to solve for breadth: ( breadth = \frac{P}{2} - length ).
volume is equal to length x breadth x height
Length usually refers to the boundaries of an idea. Breadth refers to the depth of the idea.
length*breadth
length, breadth, depth.
the answer is 2*length+breadth
chech its lengh and breadth an then apply the formula length * breadth
Area of rectangle = length * breadth or length * width
Area of rectangle = length * breadth
The volume of a cuboid is determined by multiplying together its three dimensions. These are usually known as the length, and width or breadth and height or depth.
The formula for calculating the volume of a rectangular prism (or cuboid) is given by multiplying its length, breadth (width), and height. Mathematically, this can be expressed as: [ \text{Volume} = \text{Length} \times \text{Breadth} \times \text{Height} ] This formula helps determine the amount of space enclosed within the prism.