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Assertion Reasoning Quiz

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Chapter 4 Class 8 - Quadrilaterals (Ganita Prakash) | 7 questions

Timed test. Answer every question before time runs out. Correct answers and solutions appear after submission.
Time remaining 576
Question 1 of 7
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Question 1 of 7
Assertion: A quadrilateral that is both a kite and a parallelogram must be a rhombus.
Reason: A parallelogram has equal opposite sides, and a kite has equal adjacent pairs; together these force all four sides to be equal.
Select one option. Answers are shown after the test.
Question 2 of 7
Assertion (A):
The diagonals of a square uniquely bisect the interior angles of the square.
Reason (R):
The diagonals of a square are inherently unequal in length, forcing an uneven angular split.
Select one option. Answers are shown after the test.
Question 3 of 7
Assertion (A): The diagonals of a square uniquely bisect the interior angles of the square.
Reason (R): The diagonals of a square are inherently unequal in length, forcing an uneven angular split.
Select one option. Answers are shown after the test.
Question 4 of 7
Assertion (A): Every square is correctly classified as a rhombus in a geometric Venn diagram.

Reason (R): The diagonals of a square always bisect each other at an exact 90° angle.
RectangleRhombusSquare
Select one option. Answers are shown after the test.
Question 5 of 7
Assertion (A):
If one interior angle of a rhombus is 90°, the rhombus mathematically becomes a square.
Reason (R):
In a rhombus, adjacent angles sum to 180° and opposite angles are equal. Therefore, one 90° angle mathematically forces all four angles to be 90°.
Select one option. Answers are shown after the test.
Question 6 of 7
Assertion (A): In a parallelogram, adjacent angles are invariably equal to each other.

Reason (R): In a parallelogram, opposite sides are parallel, establishing adjacent angles as supplementary (adding up to 180°).
Select one option. Answers are shown after the test.
Question 7 of 7
Assertion (A):
It is geometrically impossible to construct a quadrilateral containing exactly three right angles and one acute angle.
Reason (R):
The sum of all four interior angles in any convex quadrilateral is exactly 360°.
Select one option. Answers are shown after the test.