Ramu said that A rhombus can be a square But shyam said that all squares are not rhombus whom do u agree the above statement justify your answer
Answers
Step-by-step explanation:
A parallelogram is a quadrilateral with two pairs of opposite sides parallel.
A rhombus is a parallelogram with equal sides
A square is a rhombus with all the angles equal (to 90°).
Students often make the mistake of defining a rhombus as
"A rhombus is a square pushed over."
It would be better to say that a square is a rhombus pushed up straight.
In a
rhombus
All the sides are equal.
The opposite sides are parallel
The opposite angles are equal
The diagonals bisect each other at 90°
The diagonals bisect the angles at the vertices
there are 2 lines of symmetry
it has rotational symmetry of order 2
A square has all the properties of a rhombus, with more properties -
In a
square:
All the sides are equal.
The opposite sides are parallel
The opposite angles are equal
All the angles are equal to 90°.
The diagonals bisect each other at 90°
The diagonals are equal.
The diagonals bisect the angles to give 45° angles
there are 4 lines of symmetry
it has rotational symmetry of order 4
A rhombus does NOT have all the properties of a square, therefore is not a special kind of square.
Answer:
square has all sides equal and all angles are of 90° . Rhombus has all sides and angles equal .
So, all squares are rhombus; but all rhombus are not square.
So, I think Ramu is correct.
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