Question
Which of the following alphabets has a vertical line of symmetry?
- M
- F
- P
- G
Hint:
A vertical line of symmetry is that line which runs down an image thus dividing it into two identical halves
The correct answer is: M
alphabet 'M' has a vertical line of symmetry
Related Questions to study
From the given diagram below, we can say that triangles ABC and PQR are ________.
Congruent criteria of two triangle are
1) SSS : Three pair of corresponding sides are congruent.
2) AAS : Two pair of corresponding angles and one pair of corresponding side are congruent.
3) SAS : Two pair of corresponding sides and one pair of corresponding angle are congruent.
From the given diagram below, we can say that triangles ABC and PQR are ________.
Congruent criteria of two triangle are
1) SSS : Three pair of corresponding sides are congruent.
2) AAS : Two pair of corresponding angles and one pair of corresponding side are congruent.
3) SAS : Two pair of corresponding sides and one pair of corresponding angle are congruent.
Which of the following relation is correct if AD = AC?
Which of the following relation is correct if AD = AC?
Identify the rule by which the following triangles are congruent.
Identify the rule by which the following triangles are congruent.
What does a translation do to an image?
Hence Translation does sliding of image.
What does a translation do to an image?
Hence Translation does sliding of image.
Which of the following triangles has no line of symmetry?
Which of the following triangles has no line of symmetry?
A type of transformation where a geometric figure slides horizontally, vertically, or both. What type of transformation is this?
A type of transformation where a geometric figure slides horizontally, vertically, or both. What type of transformation is this?
What is the order of rotational symmetry for the given figure?
What is the order of rotational symmetry for the given figure?
How is trapezoid ABCD translated to trapezoid A'B'C'D'?
A translation in which the size and shape of a graph of a function is not changed, but the location of the graph is.
How is trapezoid ABCD translated to trapezoid A'B'C'D'?
A translation in which the size and shape of a graph of a function is not changed, but the location of the graph is.