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प्रश्न
Draw the mirror image:
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उत्तर
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संबंधित प्रश्न
Take a graph paper and mark the points P(2, 1), Q(7, 1) and R(7,5). Taking QR as the line of symmetry, obtain and write the co-ordinates of point S.
In the figure given below, draw the line (s) of symmetry, if possible:
In the figure given below, draw the line (s) of symmetry, if possible:
Write capital letters A to Z of English alphabet; and in each case, if possible, draw the largest number of lines of symmetry.
By drawing a freehand sketch of the following, draw the line (s) of symmetry, if any:
a scalene triangle
Draw a triangle with more than three lines of symmetry. In case, if possible, represent the line/ lines of symmetry by dotted lines. Also, write the special name of the triangle drawn.
Construct a triangle ABC in which AB = AC = 5 cm and BC = 5.6 cm. If possible, draw its lines of symmetry.
If possible, draw a rough sketch of a quadrilateral which has exactly two lines of symmetry.
In the figure below are an isosceles triangle; state if the triangle is a symmetrical figure. If a figure is symmetrical, state the number of axis of symmetry and indicate them by dotted line.
Write the capital letters of the English alphabet in your notebook. Try to draw their axes of symmetry. Which ones have an axis of symmetry? Which ones have more than one axis of symmetry?
Draw the axes of symmetry of the figure below. Which of them has more than one axis of symmetry?
Draw the mirror image:
One day his clever daughter gave him an idea which he liked very much. Now he never got confused.
- Can you guess what the idea was?
The king had many such lockers with different handles. Check if, on giving them half a turn, he can get confused with these too.
- What will you do to solve the problem for each of these?
Find out which letters in the English alphabet look the same after half a turn.
Identify the shape given below. Check whether they are symmetric or not. Draw the line of symmetry as well.
Identify the shape given below. Check whether they are symmetric or not. Draw the line of symmetry as well.
What relationship exists between the two halves of a symmetrical shape?
What happens when paper is folded along the line of symmetry?
