A Square Can Be Thought Of As A Special Rectangle Special

A Square Can Be Thought Of As A Special Rectangle. If all its side are equal, then it becomes square. Is every rectangle a square? The square also has perpendicular bisecting diagonals. Therefore, a square is a special rectangle. (a) yes, a square can be thought of as a special rectangle since it has all the rectangle properties. Thus, a square is a special rectangle. A square is a special. A rectangle can be thought as a special parelelogram as it is only shape with two pairs of parelel lines. (a) a square can be thought of as a special rectangle. Thus, square is a special rectangle. (d) squares, rectangles, parallelograms are all quadrilaterals. (a) a square can be thought of as a special rectangle. A square can be thought of as a special rectangle. Every square is a rectangle. (b) a rectangle has the same.

Give Reasons For The Following : (A) A Square Can Be Thought Of As A Special Rectangle. (B) A Rectangle Can Be Thought Of As A Special Parallelogram. (C) A Square Can
Give Reasons For The Following : (A) A Square Can Be Thought Of As A Special Rectangle. (B) A Rectangle Can Be Thought Of As A Special Parallelogram. (C) A Square Can

All sides of a rhombus and a square are the same. A square can be thought of as a special rectangle. Remember that a rectangle is a closed figure with four straight sides and four right angles. (e) square is also a parallelogram. A square can be thought as a special rectangle with equal sides. (b) a rectangle can be thought of as a special parallelogram. (a)a rectangle in which all the interior angles are of same measure i.e 90 0 and only opposite sides of the rectangle are of same length whereas in square all the interior angles are of 90 0 and all the sides of the square are of same length. All four sides of a square are equal. All sides of a rhombus and a square are equal. A square is a special. Therefore, a square is a special rectangle. (b) a rectangle can be thought of as a special parallelogram. (b) yes, a rectangle can be thought of as a special parallelogram as it has the same properties as that of a parallelogram. If all its side are equal, then it becomes square. | edurev class 6 question

A square is a special kind of closed figure with four straight sides and four right angles that also has sides that all have equal length.


Remember that a rectangle is a closed figure with four straight sides and four right angles. A square can be thought as a special rectangle with equal sides. In other words, a rectangle with all sides equal becomes a square.

Thus, a square is a special rectangle. Hence, a rectangle with all sides equal becomes a square. Therefore, a square is a special rectangle. Every square is a rectangle. Also, all the interior angles of the rectangle are of the same measure, i.e., 90º. (a) a square can be thought of as a special rectangle. (b) a rectangle has the same. However, in case of a square, all interior angles of (9 0 o) measure. So, a square can be thought of as a special rhombus (d) a quadrilateral is a polygon which has four sides. So, a square can be thought of as a special rectangle. (a) because its all angles are right angle and opposite sides are equal. A rhombus with each angle as a right angle becomes a square. Thus, square is a special rectangle. Square is a quadrilateral in which all sides and angles are equal rectangle is a quadrilateral in which opposite sides and angles are equal (b) a rectangle can be thought of as a special parallelogram. Therefore, a square is a special rectangle. A rectangle is a parallelogram with opposite sides parallel opposite sides equal all angles 90° a square is a parallelogram with opposite sides parallel all sides equal all angles 90° a rectangle with all sides equal becomes a square. Diagonals of a square bisect each at right angles. The square also has perpendicular bisecting diagonals. (a)a rectangle in which all the interior angles are of same measure i.e 90 0 and only opposite sides of the rectangle are of same length whereas in square all the interior angles are of 90 0 and all the sides of the square are of same length. Is every rectangle a square?

Does a square fit this definition?


So, it is a special rectangle. (b) a rectangle can be thought of as a special parallelogram. However, in case of a square, all interior angles of (9 0 o) measure.

So, it is a special rectangle. Therefore, a square is a special rectangle. A square can be thought as a special rectangle with equal sides. If all its side are equal, then it becomes square. Diagonals of a square bisect each at right angles. Does a square fit this definition? It has opposite sides euqal and angles with 90degree a square can be thought of as a special rectangle.give reason? Also, all the interior angles of the rectangle are of the same measure, i.e., 90º. (b) opposite sides of a parallelogram are parallel and equal. (c) a square can be thought of as a special rhombus. In a rectangle, all the interior angles are of the same measure, i.e., 9 0 o and only the opposite sides of the rectangle are of the same length whereas in case of a square, all the angles are of 9 0 o and all the sides are of the same length. So, a square can be thought of as a special rectangle. | edurev class 6 question The diagonals, are mutually bisecting, or cut each other in half. A square is a special kind of closed figure with four straight sides and four right angles that also has sides that all have equal length. (b) a rectangle can be thought of as a special parallelogram. If its opposite angles are right angles, then it becomes a rectangle. (e) square is also a parallelogram. (a) a square can be thought of as a special rectangle. Therefore, we can conclude that: (b) we know that in a parallelogram, opposite sides are parallel as well as equal and opposite angles are equal.

In other words, a rectangle with all sides equal becomes a square.


Give reasons for the following : (a) because its all angles are right angle and opposite sides are equal. Therefore square is a special rectangle.

In other words, a rectangle with all sides equal becomes a square. Diagonals of a square bisect each at right angles. The square also has perpendicular bisecting diagonals. (a) a square can be thought of as a special rectangle. A square is a special. (b) yes, a rectangle can be thought of as a special parallelogram as it has the same properties as that of a parallelogram. In a rectangle, the opposite sides are parallel and equal. Square is a quadrilateral in which all sides and angles are equal rectangle is a quadrilateral in which opposite sides and angles are equal A rectangle in which all the interior angles are of same measure i.e 900and only opposite sides of the rectangle are of same length whereas in square all the interior angles are of 900and all the sides of the square are of same length. Therefore, a square is a special rectangle. (a) a square can be thought of as a special rectangle. (b) a rectangle can be thought of as a special parallelogram. Hence, a rectangle with all sides equal becomes a square. Thus, square is a special rectangle. A square can be thought of as a special rhombus. Hence, a rectangle with all sides equal becomes a square. A rectangle is a parallelogram with opposite sides parallel opposite sides equal all angles 90° a square is a parallelogram with opposite sides parallel all sides equal all angles 90° a rectangle with all sides equal becomes a square. Rectangle becomes a square if all the sides of the rectangle are equal. (b) a rectangle can be thought of as a special parallelogram. (a) yes, a square can be thought of as a special rectangle since it has all the rectangle properties. Therefore square is a special rectangle.

All sides of a rhombus and a square are equal.


| edurev class 6 question Hence, a rectangle with all sides equal becomes a square. If its opposite angles are right angles, then it becomes a rectangle.

All sides of a rhombus and a square are the same. Diagonals of a square bisect each at right angles. (d) squares, rectangles, parallelograms are all quadrilaterals. A rectangle can be thought as a special parelelogram as it is only shape with two pairs of parelel lines. (a) a square can be thought of as a special rectangle. It has opposite sides euqal and angles with 90degree a square can be thought of as a special rectangle.give reason? Not to say all oo developers would agree, but here goes. (b) yes, a rectangle can be thought of as a special parallelogram as it has the same properties as that of a parallelogram. (a) a square has all the properties as that of rectangle. (b) opposite sides of a parallelogram are parallel and equal. Every square is a rectangle. A rhombus with each angle as a right angle becomes a square. (e) square is also a parallelogram. If its opposite angles are right angles, then it becomes a rectangle. A square is a special. A square is a special kind of closed figure with four straight sides and four right angles that also has sides that all have equal length. If all its side are equal, then it becomes square. (c) a square can be thought of as a special rhombus. So, a square can be thought of as a special rhombus (d) a quadrilateral is a polygon which has four sides. However, in case of a square, all interior angles of (9 0 o) measure. Therefore, a rectangle can be thought of as a special parallelogram.

(c) a square can be thought of as a special rhombus.


(d) squares, rectangles, parallelograms are all quadrilaterals. Squares are special kinds of rectangles because they have additional c. Rectangle becomes a square if all the sides of the rectangle are equal.

A square can be thought of as a special rectangle. | edurev class 6 question A rectangle can be thought as a special parelelogram as it is only shape with two pairs of parelel lines. In other words, a rectangle with all sides equal becomes a square. Therefore, a rectangle can be thought of as a special parallelogram. Hence, a rectangle with all sides equal becomes a square. (b) a rectangle can be thought of as a special parallelogram. How can a square be a special rectangle? All four sides of a square are equal. If all its side are equal, then it becomes square. (a) a square can be thought of as a special rectangle. (a) a square can be thought of as a special rectangle. (a) a square has all the properties as that of rectangle. Also, all the interior angles of the rectangle are of the same measure, i.e., 90º. All sides of a rhombus and a square are equal. Therefore, a square is a special rectangle. Give reasons for the following : So, a square can be thought of as a special rectangle. Rectangle becomes a square if all the sides of the rectangle are equal. Thus, a square is a special rectangle. Therefore, we can conclude that:

So, a square can be thought of as a special rhombus (d) a quadrilateral is a polygon which has four sides.


A square is a special. I like karen climis’ answer. A rectangle in which all the interior angles are of same measure i.e 900and only opposite sides of the rectangle are of same length whereas in square all the interior angles are of 900and all the sides of the square are of same length.

Rectangle becomes a square if all the sides of the rectangle are equal. However, in case of a square, all interior angles of (9 0 o) measure. A square is called a special kind of rectangle because it possesses some additional properties which do not apply to rectangles. A rectangle is a parallelogram with opposite sides parallel opposite sides equal all angles 90° a square is a parallelogram with opposite sides parallel all sides equal all angles 90° a rectangle with all sides equal becomes a square. So, a square can be thought of as a special rhombus (d) a quadrilateral is a polygon which has four sides. It has opposite sides euqal and angles with 90degree a square can be thought of as a special rectangle.give reason? If its opposite angles are right angles, then it becomes a rectangle. Give reasons for the following : In other words, a rectangle with all sides equal becomes a square. Not to say all oo developers would agree, but here goes. Therefore, a square is a special rectangle. A rectangle in which all the interior angles are of same measure i.e 900and only opposite sides of the rectangle are of same length whereas in square all the interior angles are of 900and all the sides of the square are of same length. In a rectangle, the opposite sides are parallel and equal. (b) a rectangle has the same. (c) a square can be thought of as a special rhombus. We will be using the concepts of quadrilaterals to solve this. A square can be thought as a special rectangle with equal sides. Therefore, a square is a special rectangle. A rectangle can be thought as a special parelelogram as it is only shape with two pairs of parelel lines. (d) squares, rectangles, parallelograms are all quadrilaterals. A square can be thought of as a special rectangle.

(b) a rectangle can be thought of as a special parallelogram.


Square is a quadrilateral in which all sides and angles are equal rectangle is a quadrilateral in which opposite sides and angles are equal

(a) a square can be thought of as a special rectangle. (a) a square has all the properties as that of rectangle. A rectangle can be thought of as a special parallelogram as it s a parallelogram only but with all angles equal to ninety degrees. However, in case of a square, all interior angles of (9 0 o) measure. All four sides of a square are equal. Therefore, a square is a special rectangle. Hence, a rectangle with all sides equal becomes a square. So, it is a special rectangle. If its opposite angles are right angles, then it becomes a rectangle. A rhombus with each angle as a right angle becomes a square. A square can be thought of as a special rectangle. It has opposite sides euqal and angles with 90degree a square can be thought of as a special rectangle.give reason? Give reasons for the following : A rectangle can be thought as a special parelelogram as it is only shape with two pairs of parelel lines. So, a square can be thought of as a special rectangle. A square can be thought of as a special rectangle. (e) square is also a parallelogram. (b) yes, a rectangle can be thought of as a special parallelogram as it has the same properties as that of a parallelogram. All sides of a rhombus and a square are the same. Every square is a rectangle. Does a square fit this definition?

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