How many sectors of 60- can be made in a circle- if no two sectors overlap-

The correct option is B 6 Angle made by a circle nbsp;= 360^∘ Each sector is of 60^∘. So, 360^∘ nbsp;÷ 60^∘ = 6 nbsp; ∴ 6 nbsp;sectors of 60^∘ can be ...

You visited us 1 times! Enjoying our articles? Unlock Full Access!

Byju's Answer

Standard V

Mathematics

Sector of a Circle

How many sect...

Question

How many sectors of $60^{\circ}$ can be made in a circle, if no two sectors overlap?

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Right on! Give the BNAT exam to get a 100% scholarship for BYJUS courses

No worries! We‘ve got your back. Try BYJU‘S free classes today!

Open in App

Solution

The correct option is B
6

Angle made by a circle $= 360^{\circ}$
Each sector is of $60^{\circ}$ .
So, $360^{\circ} \div 60^{\circ}$ $= 6$

$∴$ 6 sectors of $60^{\circ}$ can be made in a circle, if no two sectors overlap.

Suggest Corrections

Similar questions

How many sectors of $120^{\circ}$ can be formed in a circle, if no two sectors overlap?

Q. The difference of areas of two sectors of different circles is

77 {cm}^{2}

. If the radii of the circles are

21 cm

and

14 cm

respectively, and corresponding angles of the sectors made at the centre are

60^{\circ}

and

θ

, then the value of

θ

can be

Q. Can a circle have two major sectors?

Q. The central angles of two sectors of a circle are

60^{o}

and

120^{o}

. Using these sectors two cones are made.
(a) If the radius of the smaller cone is

5

centimetres, find the radius and base area of the larger cone.
(b) Find the surface area of the larger cone.

Q. A circle can be broken down into a finite number of sectors

Join BYJU'S Learning Program

How many sectors of 60∘ can be made in a circle, if no two sectors overlap?

The correct option is B 6 Angle made by a circle =360∘ Each sector is of 60∘. So, 360∘÷60∘ =6 ∴ 6 sectors of 60∘ can be made in a circle, if no two sectors overlap.

How many sectors of $60^{\circ}$ can be made in a circle, if no two sectors overlap?

The correct option is B
6

Angle made by a circle $= 360^{\circ}$
Each sector is of $60^{\circ}$ .
So, $360^{\circ} \div 60^{\circ}$ $= 6$

$∴$ 6 sectors of $60^{\circ}$ can be made in a circle, if no two sectors overlap.