The sum of interior angles of a hexagon is

$360^{0}$

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$540^{0}$

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$720^{0}$

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$900^{0}$

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Solution

The correct option is C
$720^{0}$

For a hexagon $n = 6$

Sum of the interior angles of any polygon is $(n - 2) \times 180^{0}$

$∴$ Sum of interior angles of a hexagon = $(6 - 2) \times 180^{0}$

$\Rightarrow$ Sum of interior angles of a hexagon = $4 \times 180^{0} = 720^{0}$

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Sum of interior angles of a hexagon is ___.

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Q. Question 103
State whether the statements are True or False.
If the sum of interior angles is double the sum of exterior angles taken in an order of a polygon, then it is a hexagon.

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The sum of interior angles of a hexagon is

The correct option is C 7200 For a hexagon n=6 Sum of the interior angles of any polygon is (n−2)×1800 ∴ Sum of interior angles of a hexagon = (6−2)×1800 ⇒ Sum of interior angles of a hexagon = 4×1800=7200

The correct option is C
$720^{0}$

For a hexagon $n = 6$

Sum of the interior angles of any polygon is $(n - 2) \times 180^{0}$

$∴$ Sum of interior angles of a hexagon = $(6 - 2) \times 180^{0}$

$\Rightarrow$ Sum of interior angles of a hexagon = $4 \times 180^{0} = 720^{0}$