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“Having four equal sides is a necessary condition for a quadrilateral to be a square, but it is not sufficient.”
This means:

  1. A
    A quadrilateral cannot be square unless it has four equal sides, but having four equal sides doesn’t guarantee a quadrilateral to be a square.
  2. B
    No quadrilateral with four equal sides is a square.
  3. C
    For a quadrilateral to be a square, all four sides cannot be equal.
  4. D
    In Mathematics, equality of sides is unrelated to the condition for a quadrilateral to be a square.

Solution & Step-by-step Explanation

A condition is "necessary" if it must be true to satisfy the statement (meaning without it, the quadrilateral cannot be a square). It is "not sufficient" if satisfying it alone does not guarantee the final result (for example, a rhombus also has four equal sides but is not necessarily a square because its internal angles might not be ). This is precisely captured by option A.

Practice this question

Try it yourself before checking the explanation above.

“Having four equal sides is a necessary condition for a quadrilateral to be a square, but it is not sufficient.”
This means:
A
A quadrilateral cannot be square unless it has four equal sides, but having four equal sides doesn’t guarantee a quadrilateral to be a square.
B
No quadrilateral with four equal sides is a square.
C
For a quadrilateral to be a square, all four sides cannot be equal.
D
In Mathematics, equality of sides is unrelated to the condition for a quadrilateral to be a square.

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