# What is the total surface area of cuboid?

## What is the total surface area of cuboid?

A cuboid has 6 rectangular faces. To find the surface area of a cuboid, add the areas of all 6 faces. We can also label the length (l), width (w), and height (h) of the prism and use the formula, SA=2lw+2lh+2hw, to find the surface area.

Table of Contents

What is the total surface area of cuboid for Class 8?

As the cuboid has six rectangular faces, the total surface area of the cuboid is calculated as follows: Assume that, l, w, h be the length, width, and height of the cuboid respectively. Therefore, the total surface area of the cuboid is 2 (lh + lw+ hw) square units.

### What is total surface area formula?

Variables:

Surface Area Formula Surface Area Meaning
SA=2B+Ph Find the area of each face. Add up all areas.
SA=B+12sP Find the area of each face. Add up all areas.
SA=2B+2πrh Find the area of the base, times 2, then add the areas to the areas of the rectangle, which is the circumference times the height.

What is the total surface area of cuboid Class 9?

Surface Area Formulas for Class 9

Shapes Surface Areas
Cuboid 2(lb + bh + hl)
Cube 6a2
Right Circular Cylinder 2πr(r + h)
Right Circular Cone πr(l + r), ( l2 = h2 + r2 )

#### What is the difference between cubes and cuboids?

The key difference between cube and cuboid is: a cube has six square-shaped faces of the same size but a cuboid has rectangular faces. Although both cube and cuboid looks the same in structure they have a few different properties based on edge-length, diagonals and faces.

What is the surface area of cube cuboid and cylinder?

Surface Areas The surface area of various solid shapes are given below: Cuboid: 2(lb+bh+hl), where l, b and h are the length, breadth and height of a cuboid. Cube: 6a2, a is the side of the cube. Cylinder: 2πr (r+h), r is the radius of circular base and h is the height of the cylinder.

## What is the total surface area of cuboid of dimensions 4cm 5cm and 6cm?

The total surface area of a cuboid is 148 cm².

What is the surface area of a 5cm cube?

150cm2
The surface area of the cube with edge 5cm is given by: A=6a2=6×(5)2=6×25=150cm2.

### What is the surface area of a 6 cm cube?

The surface area of the smaller cubes = 6 (12) = 6 cm2. Therefore, the surface area of 64 such cubes = 64 * 6 = 384 cm2.

What is the formula of total surface area?

Variables:

Surface Area Formula Surface Area Meaning
SA=4πr2 Find the area of the great circle and multiply it by 4.
SA=B+πrS Find the area of the base and add the product of the radius times the slant height times PI.

#### What is the difference between the volume of cube and cuboid?

The main difference between a cube and a cuboid is that a cube has six square-shaped faces of the same size but a cuboid has rectangular faces….Difference between a Cube and Cuboid.

Cube Cuboid
Volume Formula = (Side)3 Volume Formula = length × breadth × height

What are the properties of cube and cuboid?

What are a cube and a cuboid? A cube is a three-dimensional shape having all its sides equal and the faces of the cube are square in shape. A cuboid is also a three-dimensional shape that has three pairs of equal sides parallel to each other and the faces of the cuboid are all in a rectangular shape.

## What is the formula for total surface area?

What is surface area of solid shapes?

The surface area of any solid shape is the sum of the areas of all faces in that solid shape. For example, when finding the surface area of a cuboid we add the area of each rectangle constituting the cuboid.

### What is the surface area of this cuboid with dimensions 6cm 8cm and 3cm?

Answer. So, the total surface area of this cuboid is 236 cm².

What is the total surface area of a cuboid of dimensions 4m 5m 6m?

Total surface Area of cuboid = 2(lb + bh + hl) Perimeter of cuboid = 4 (length + breadth + height) Total surface area of cube = 6 × side²

#### What is the total surface area of a cuboid of dimensions 4cm 5cm and 6cm?

What is the surface area 6 cm 6 cm 6 cm square centimeters?

Total surface area=6*6*6=216 cm3.