Consider the dotted line to be the line of symmetry of the regular polygon given in the figure. Locate the point that is symmetric to point B with respect to the line of symmetry.

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Solution

The correct option is C
E

E is the point symmetric to B. This is because when the figure is folded along the dotted line i.e., the line of symmetry, B and E will coincide.

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Similar questions

Consider the following statements.

Statement 1: Regular polygons have finite lines of symmetry.

Statement 2: The number of lines of symmetry in a regular polygon is equal to the number of sides.

A line of symmetry of a regular polygon is the bisector of every line segment joining a pair of corresponding points of the polygon. State whether the given statement is true or false.

Q. Assertion :The total number of lines of symmetry of a regular polygon of side N is equal to N. Reason: The number of lines of symmetry of a regular polygon are identified by the number of angles the polygon contains.

Q. Mark two points A and B, 6.4 cm apart. Construct the line of symmetry so that the points A and B are symmetric with respect to this line.

Which of the following is not true for every two points that are symmetric with respect to the line of symmetry

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Consider the dotted line to be the line of symmetry of the regular polygon given in the figure. Locate the point that is symmetric to point B with respect to the line of symmetry.

The correct option is C E E is the point symmetric to B. This is because when the figure is folded along the dotted line i.e., the line of symmetry, B and E will coincide.

The correct option is C
E

E is the point symmetric to B. This is because when the figure is folded along the dotted line i.e., the line of symmetry, B and E will coincide.