How many sectors of 120- can be formed in a circle- if no two sectors overlap-

Angle made by a circle nbsp;= 360^∘ Each sector is of 120^∘. So, 360^∘ nbsp;÷ 120^∘ = 3 nbsp; ∴ 3 nbsp;sectors of 120^∘ can be made in a circle, if no ...

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Standard V

Mathematics

Constructing a Circle

How many sect...

Question

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

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Solution

The correct option is D
3

Angle made by a circle $= 360^{\circ}$
Each sector is of $120^{\circ}$ .
So, $360^{\circ} \div 120^{\circ}$ $= 3$

$∴$ 3 sectors of $120^{\circ}$ can be made in a circle, if no two sectors overlap.

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How many sectors of 120∘ can be formed in a circle, if no two sectors overlap?

The correct option is D 3 Angle made by a circle =360∘ Each sector is of 120∘. So, 360∘÷120∘ =3 ∴ 3 sectors of 120∘ can be made in a circle, if no two sectors overlap.

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

The correct option is D
3

Angle made by a circle $= 360^{\circ}$
Each sector is of $120^{\circ}$ .
So, $360^{\circ} \div 120^{\circ}$ $= 3$

$∴$ 3 sectors of $120^{\circ}$ can be made in a circle, if no two sectors overlap.