The sum of interior angles of a quadrilateral is.

360^{\circ}

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180^{\circ}

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90^{\circ}

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270^{\circ}

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Solution

The correct option is A $360^{\circ}$
A quadrilateral can be divided into two traingles.
We know, the sum of the angles of a triangle = $180^{\circ}$

Since there are two triangles,
therefore, the sum of two triangles is $180^{\circ}$ $+$ $180^{\circ}$ = $360^{\circ}$

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Similar questions

180^{o}

360^{o}

The sum of all angles of a quadrilateral is
(a) $180^{\circ}$
(b) $270^{\circ}$
(c) $360^{\circ}$
(d) $480^{\circ}$

Statement 1: Sum of the interior angles of a quadrilateral is $360^{\circ}$ .

Statement 2: A diagonal divides the quadrilateral into two triangles. The sum of angles of a triangle is $180^{\circ}$ .

Statement 1: Sum of the interior angles of a quadrilateral is $360^{\circ}$

Statement 2: A diagonal divides the quadrilateral into two triangles. The sum of angles of a triangle is $180^{\circ}$ .

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