## What is the formula for finding the lateral area of a cone?

Since the base of a cone is a circle, we substitute 2πr for p and πr2 for B where r is the radius of the base of the cylinder.

So, the formula for the lateral surface area of a right cone is L.

S.

A=πrl , where l is the slant height of the cone .

## How do you find the lateral area?

To find the lateral surface area, we will find half of the perimeter of the base and multiply it by the slant height of the side triangles. Each triangle has a slant height.

## How do u find the area of a cone?

The surface area of a cone is equal to the curved surface area plus the area of the base: π r 2 + π L r , \pi r^2 + \pi L r, πr2+πLr, where r denotes the radius of the base of the cone, and L denotes the slant height of the cone.

## How do you find the surface area of a cone without the base?

How to find the surface area of a cone –

## How do you find the total surface area of a sphere?

To find the surface area of a sphere, use the equation 4πr2, where r stands for the radius, which you will multiply by itself to square it. Then, multiply the squared radius by 4. For example, if the radius is 5, it would be 25 times 4, which equals 100.

## What is the total surface area of a sphere?

Therefore, the Surface Area of a Sphere with radius r equals 4πr2 .

## How do you find the lateral area and surface area?

Lateral area and surface area of prisms –

## What is the difference between lateral area and surface area?

The lateral surface area is the area of all sides excluding the area of the base. Total surface area of any solid is the sum of areas of all the faces of the solid.

## What is the easiest way to find surface area?

**How to find the surface area of Rectangular Prisms:**

- Find the area of two sides (Length*Height)*2 sides.
- Find the area of adjacent sides (Width*Height)*2 sides.
- Find the area of ends (Length*Width)*2 ends.
- Add the three areas together to find the surface area.
- Example: The surface area of a rectangular prism 5 cm long, 3 cm.