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Triangular Prism: (Breadth x Height) + (3 x Length x Breadth) By Austin from a Christian school in Belrose
Triangular Prism: (Breadth x Height) + (3 x Length x Breadth) By Austin from a Christian school in Belrose
It is Length * Breadth * Height.
Triangular Prism: (Breadth x Height) + (3 x Length x Breadth) By Austin from a Christian school in Belrose, NSW
Volume = Length *Breadth*Height
The answer depends on what information you are given: (volume, breadth and height), (surface are, breadth and height), (principle diagonal, breadth and height), (mass, density, breadth and height) or some other set.
the Surface area of a Rectangular prism is (2 x Length x Breadth) + (2 x Length x Height) + (2 x Breadth x Height) By austin from Covenant christian school
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.
The formula for the area of a right prism is: Total surface area = area of one square + area of four triangles which equals = length2 + 4 ( 1/2 * base * height) The volume of a right prism is equal to: V = 1/3 (length * breadth) * perpendicular height Note: In the formula for the volume the length * breadth refers to the base.
The total surface area of a rectangular prism with length L, breadth B and height H, is2*(LB + BH + HL) square units.
If the cubic prism has length L, breadth B and height H, then its surface area is 2*(LB + BH + HL) square units.
Surface Areas of Prisms Cube: 6 x breadth x Height Triangular Prism: (Breadth x Height) + (3 x Length x Breadth) Square Pyramid: (2 x Breadth x Height) + (Breadth x Breadth) Cylinder: (2 x Pi x radius x Length) + (2 x Pi x Radius x Radius) Cone: (Pi x Radius x Height) + (Pi x Radius x Radius) Sphere: Pi x Radius x Radius x 4 By Austin from a Christian school in Belrose