Math, asked by sumathireddy563, 9 months ago

AOB is the sector of the circle of unit radius AOB
is 2 radian. The perimeter of the sector AOB is​

Answers

Answered by bhagyashreechowdhury
0

Given:

AOB is the sector of the circle of unit radius i.e., the circle has a radius, r = 1 unit.

∠AOB = θ = 2 radian

To find:

The perimeter of the sector AOB

Solution:

To solve the above problem we will use the following formula:

Perimeter of a sector = [Arc Length] + [2 × radius]

Here θ is given in terms of radians, so the Arc Length = rθ

Now, we will substitute the given values of r and θ in the formula of the perimeter

∴ Perimeter of sector AOB is given by,

= [rθ] + [2r]

= [1 × 2] + [2 × 1]

= 2 + 2

= 4 units

Thus, the perimeter of the sector AOB is 4 units.

-----------------------------------------------------------------------------------------------

Also View:

The area of sector which is 1/ 4 the area of circle of radius r units​?

https://brainly.in/question/15428498

OAB is a sector of the circle with center O and radius 12cm. if m angle AOB =60 degree,find the difference between the areas of sector AOB and triangle AOB?

https://brainly.in/question/5029214

Similar questions