A Rhomus can be a square but all squares are not rhombuses.why?
Answers
Answer:
This is because the diagonals of rhombus are not equal whereas in square they are equal more over all angles in a square are 90° but not in rhombus.
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WHO SAID ALL SQUARES ARE NOT RHOMBUSES?!
A rhombus is a quadrilateral (a parallelogram) in which the length of all sides are equal and opposite angles are equal. Other features of rhombus are listed below:
- Opposite sides are parallel to each other.
- Two adjacent angles are supplementary, i.e., their sum is always 180°.
- Diagonals are perpendicular bisectors each other.
While a square is a quadrilateral in which the length of all sides are equal and all angles are 90° each. Other features are same as that of the rhombus which was listed.
But there is only one main difference between a square and a rhombus.
And that is, the rhombus has different angle measures, while there is only right angles in the square.
One angle in a rhombus can be of a right angle too. But when it is, it became a square.
So it is wrong to say that all squares are not rhombuses.
How can we say that all squares are not rhombuses???!!! Is there any difference between all squares?!
When we take all possible rhombuses, angle difference occurs there. When the angle of a rhombus is a right angle, then we can say that it's a square. But what about all possible squares?! Is there angle difference?!
So it is A VERY WRONG to say that all squares are not rhombuses.
But it can be said that, all squares are rhombuses, but all rhombuses are not squares. The main reason for this is angle difference.
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