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Consider the following statements:

1. The sum of any two sides of a triangle is always greater than the third side.
2. A rectangle is a special type of square in which all sides are equal.
3. The area of a circle with radius 'r' is 2πr.

How many of the statements given above are correct?

  • A.Only one
  • B.Only two
  • C.All three
  • D.None

Answer: A

Only one statement is correct.

Statement 1 is the triangle inequality, which holds for every triangle: the sum of any two sides exceeds the third.

Statement 2 is reversed. A square is a special rectangle (one with all sides equal); a rectangle in general does not have all sides equal.

Statement 3 gives the circumference, \(2\pi r\), not the area, which is \(\pi r^{2}\).

So only statement 1 is right, and 'Only two' requires accepting one of the two common confusions.

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