If we assume that each petal is congruent, then the number of lines of symmetry is congruent to the number of petals.
Why? How?
Let's use an example!
Take a look at the picture attached. How many lines of symmetry are there?
There are 8 lines of symmetry.
Notice that the red lines bisect two petals. These are lines of symmetry. Try to imagine folding the picture of the red lines. What do you notice? (You should notice that the black outline of the flower overlaps perfectly with the other side)
The same goes for the purple lines, except you are bisecting the image from in between the petals. Again, try to imagine folding the drawing over itself. Try it with each line! Does the outline overlap perfectly?
Whenever you come across a problem like this where the petals of the flower are each congruent, and the center is a perfect circle, you can always conclude that the lines of symmetry is the same amount of petals in the pictures.
10 lines of symmetry
2 lines of symmetry
There are infinitely many lines of symmetry. Every line can be a line of symmetry for a suitable shape.
There are eight lines of symmetry.
A TRAPIZOID has 2 lines of symmetry
A nephroid has 2 lines of symmetry.
it has five lines of symmetry
2 lines OF SYMMETRY
10 lines of symmetry
4 Lines of symmetry
2 lines of symmetry
2 lines of symmetry
It has 2 lines of symmetry.
no lines of symmetry
5 lines
There is no such thing as 8 lines of symmetry. A circle, for example, has infinitely many lines of symmetry.
There are infinitely many lines of symmetry. Every line can be a line of symmetry for a suitable shape.