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प्रश्न
Complete of the following, so as to make a true statement:
A point is in the interior of a convex quadrilateral, if it is in the ..... of its two opposite angles.
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उत्तर
A point is in the interior of a convex quadrilateral, if it is in the interiors of its two opposite angles.
संबंधित प्रश्न
In a quadrilateral, define of the following Diagonals .
In Fig. 16.19, ABCD is a quadrilateral.
Name a pair of opposite angles.
PQRSTU is a regular hexagon. Determine each angle of ΔPQT.
Angle A of an isosceles trapezium ABCD is 115°; find the angles B, C and D.
One angle of a hexagon is 140° and the remaining angles are in the ratio 4 : 3 : 4 : 5 : 4. Calculate the measures of the smallest and the largest angles.
In quadrilateral WXYZ, the pairs of opposite angles are ______.
The number of common points in the two angles marked in the following figure is ______.
Using the information given, name the right angles in part of figure:
AE ⊥ CE
What conclusion can be drawn from part of given figure, if DB is the bisector of ∠ADC?
How many points are required to form a quadrilateral?
