RS Aggarwal Class 7 Math Eighteenth Chapter Reflection and Rotational Symmetry Exercise 18A Solution
EXERCISE 18A
Tick (√) the correct answer in each of Q. (1) to Q. (9).
(1) A scalene triangle has
Ans: (a) no line of symmetry.
(2) A rectangle is symmetrical about
Ans: (c) a line joining the midpoints of its opposite sides.
(3) A square has
Ans: (d) four lines of symmetry.
(4) A rhombus is symmetrical about
Ans: (b) each of its diagonals.
(5) A circle has
Ans: (d) an unlimited number of lines of symmetry.
(6) In ∆ABC, AB = AC and AD ⊥ BC, BE ⊥ AC and CF ⊥ AB. Then, ∆ABC is symmetrical about
Ans: (a) AD
(7) ABCD is a kite in which AB = AD and BC = DC. The kite is symmetrical about
Ans: (a) the diagonal AC.
(8) The letter O of the English alphabet has
Ans: (c) two lines of symmetry.
(9) The letter Z of the English alphabet has
Ans: (a) no line of symmetry.
(10) Draw the line (or lines) of symmetry of each of the following figures.
![](https://www.netexplanations.com/wp-content/uploads/2018/10/thnjlonglkdsm.png)
(11) Which of the following statements are true and which of them are false?
(i) A parallelogram has no line of symmetry. = True
(ii) An angle with equal arms has its bisector as the line of symmetry. = True
(iii) An equilateral triangle has three lines of symmetry. = True
(iv) A rhombus has four lines of symmetry. = False
(v) A square has four lines of symmetry. = True
(vi) A rectangle has two lines of symmetry. = True
(vii) Each one of the letters H, I, O, X of the English alphabet has two lines of symmetry. = True
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