SEBA Class 7 Mathematics Chapter 14 Symmetry Solutions English Medium, SEBA Class 7 Maths Notes in English Medium, SEBA Class 7 Mathematics Chapter 14 Symmetry Notes to each chapter is provided in the list so that you can easily browse throughout different chapter Assam Board SEBA Class 7 Mathematics Chapter 14 Symmetry Solutions in English and select needs one.
SEBA Class 7 Mathematics Chapter 14 Symmetry
Also, you can read the SCERT book online in these sections Solutions by Expert Teachers as per SCERT (CBSE) Book guidelines. SEBA Class 7 General Maths Textual Question Answer. These solutions are part of SCERT All Subject Solutions. Here we have given SEBA Class 7 Mathematics Chapter 14 Symmetry Solutions for All Subject, You can practice these here.
Symmetry
Chapter – 14
PART – II
Exercise – 14.1
1. Give five examples of symmetry from plant kingdom.
Ans: Five examples of symmetry from plant kingdom are leaf of papaya tree, papaya, a jasmine tree leaf, a pipal tree leaf and a brinjal tree leaf.
2. Mention five objects of your house where symmetry is visible.
Ans: Five objects of our house where symmetry is visible are a car, a plate, a glass, a lamp and a pan.
3. Draw the lines of symmetry of a parallelogram.
Ans:
4. Give an example of geometric shape which has no line of symmetry.
Ans: An example of geometric shape which has no line of symmetry is scalene triangle.
5. How many lines of symmetry are there in a regular hexagon? Show the lines of symmetry of a regular hexagon.
Ans: There are six lines of symmetry in a regular hexagon.
6. How many lines of symmetry are there in a circle?
Ans: Many lines of symmetry are there in a circle.
figure.
Ans: Two lines of symmetry are there in the figure.
৪. Identify the symmetrical and asymmetrical figures from the following-
Ans: The symmetrical figures from the following are (ii), (iii), (iv). (vii), (viii) and asymmetrical figures are (i), (v), (vi), (ix).
Exercise – 14.2 |
1. Look at the following shapes. Classify shapes having multiple order of rotation with respect to the marked centre of rotation. Mention the order of the rotational symmetry.
Ans: The order of the rotational symmetry. (i) 1, (ii) 2, (iii) 2, (iv) 4, (v) 3, (vi) 8, (vii) 1, (viii) 2, (ix) 1, (x), 5, (xi) 6, (xii) 3
2. Verify the rotational symmetry of the following shapes. Mention the centre of rotation, the angle of rotation and order of rotational symmetry.
Ans: The middle point of the upper and lower part of the figure is the center of rotation. Rotational angle is 180°, order of symmetry is 2.
Ans: The middle point of the three parts is the center rotation and angle of rotation is 120°, order of symmetry is 3.
Ans: The middle point is the center of rotation. Angle of rotation is 45°, order of symmetry is 8.
Exercise – 14.3 |
1. Name any two shapes that have both line symmetry and rotational symmetry.
Ans: Rhombus and Rectangle.
2. Draw a sketch of triangle with line symmetry and rotational symmetry of order more than 1.
Ans: An equilateral triangle has rotational symmetry of order more than 1.
3. Draw the sketch of a quadrilateral which has no line of symmetry but has order of rotational symmetry is more than 1.
Ans: A quadrilateral which has no line of symmetry but has order of rotational symmetry is more than 1 is a parallelogram.
4. Draw the sketch of a quadrilateral which has both line of symmetry and a rotational symmetry.
Ans: A quadrilateral e.g. kite has both line of symmetry and a rotational symmetry.
5. Is there any triangle in which the order of rotational symmetry is 2?
Ans: There is no such triangle which has 2 order of rotational symmetry.
6. What is the order of rotational symmetry in the English letter S? Does the letter S possess line symmetry?
Ans: Order of rotational symmetry of ‘S’ is 2. There is no linear symmetry of ‘S’.
7. What is the order of rotational symmetry of 3? Is there any line of symmetry in 3?
Ans: Order of rotational symmetry of ‘3’ is 1. Line of symmetry is 1.
8. Write 6969 on a paper. Taking 6969 as geometrical shape, find the order of the rotational symmetry?
Ans: Order of rotational symmetry of ‘6969’ is 2. There is no line symmetry of ‘6969’.
9. A figure is rotated at an angle of 120º in clockwise direction. The figure looks like in its initial position. Again for what other angles will the figure looks same? What is the order of rotation of the figure?
Ans: The figure will be same to look at on the angle of. rotation of 120°, 240° and 360°. So the order of rotational symmetry is 3.
10. Can we have a rotational symmetry of order more than one 1 whose angle of rotation is 72°?
Ans: Regular pentagon is the shape which has rotational angle 72° and order of rotational symmetry is more than 1.
11. Can we have a rotational symmetry of order more than 1 whose angle rotation is 17°?
Ans: There is no such thing which has a rotational angle of 17° and order of rotational symmetry is more than 1.
12. Fill up the following table-
Shape | Location of Centre of rotation | Angle of rotation | Order of rotationalSymmetry |
Rectangle | |||
Square | |||
Rhombus | |||
Parallelogram | |||
Trapezium | |||
Regular Polygon | |||
Equilateral Triangle | |||
Isosceles Triangle | |||
Scalene Triangle | |||
Circle | |||
Semi Circle |
Ans:
Shape | Location of Centre of rotation | Angle of rotation | Order of rotationalSymmetry |
Rectangle | The point of intersection of two diagonals | 180°, 360° | 2 |
Square | The point of intersection of two diagonals | 90°, 180°, 270°, 360° | 4 |
Rhombus | The point of intersection of two diagonals | 180°, 360° | 2 |
Parallelogram | The point of intersection of two diagonals | 180°, 360° | 2 |
Trapezium | The point of intersection of two diagonals (other point can be taken) | 360° | 1 |
Regular Pentagon | The point of intersection of diagonals | 72°, 144°, 216°, 288°, 360° | 5 |
Equilateral Triangle | The point of perpendicular bisector and arm | 120°, 240°, 360° | 3 |
Isosceles Triangle | Any point on the triangle | 360° | 1 |
Scalene Triangle | Any point on the triangle | 360° | 1 |
Circle | Center of the circle | Innumerable | Innumerable |
Semi Circle | Any point on the semicircle | 360° | 1 |

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