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If the angles of a quadrilateral are in the ratio 3:5:9:13, then find the measure of smallest angle.

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To find the measure of the smallest angle in a quadrilateral where the angles are in the ratio 3:5:9:13, we can follow these steps: ### Step-by-Step Solution: 1. **Understand the Ratio**: The angles of the quadrilateral are given in the ratio 3:5:9:13. This means we can express the angles in terms of a variable \( x \). Let: - Angle 1 = \( 3x \) - Angle 2 = \( 5x \) - Angle 3 = \( 9x \) ...
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  2. The perimeter of a parallelogram is 22cm. If the longer side measur...

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  3. If the angles of a quadrilateral are in the ratio 3:5:9:13, then find ...

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  13. Complete each of the following statements by means of one of those ...

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  14. The opposite sides of a quadrilateral have (a)no common point      ...

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  15. The consecutive sides of a quadrilateral have (a) no common point  ...

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  17. Which of the following quadrilateral is not a rhombus? (a) All four ...

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  18. Diagonals necessarily bisect opposite angles in a rectangle(b) para...

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