When he was 20, Wilson Alwyn “Snowflake” Bentley photographed his first snowflake by perfecting the process of catching the flakes on black velvet before they melted or sublimated. He pioneered the art of snowflake photography, and captured over 5000 beautiful images for us.
In the above image, how many lines of symmetry does the snowflake have?
This section requires Javascript.
You are seeing this because something didn't load right. We suggest you, (a) try
refreshing the page, (b) enabling javascript if it is disabled on your browser and,
finally, (c)
loading the
non-javascript version of this page
. We're sorry about the hassle.
yup thats right. By mistake i counted each line twice - even from the oppoite side. So stupid of me!!
Thats Right
If we observe, the "snowflake" FORMS a hexagon!
Hence, lines of Symmetry....!
Nice obeservation!!
Line of symmetry means an imaginary line that devides any body into two reflective halves . In this problem ,the branches & spaces represent 6 lines of symmetry in total .
very clear sir..
thanks
thanks
nof of sides= no of lines of symmetry
3 lines of symmetry for the lines which we are seeing in the photo and 3 lines for middle of them
no there is 6 lines
A line of symmetry is aline where we can flip up 2 half's of identical shapes of an object . Looking to the picture, we can make 6 lines of symmetries.
Picture represents 6 lines of symmetry, b coz every line middle of the picture divides 2 lines at the edge of pattern. Hence, It implies Six lines
6 lines of symmetry, there are 6 lines
Line of symmetry from each branch to it's opposite and between spaces in the same way. So 6.
The solution is 6 lines of symmetry as per me
The problem solution has a total of 6 lines of symmetry. Three from the lines on the Koch Snowflake picture itself and three from the non-sided sides. Thus making a total of (3+3)= 6 sides.. Moreover this shape is so fascinating that the Koch Snowflake has infinite no. of sides as well as infinite perimeter but a definite area...
we can make 6 lines of symmetries
we can make 6 lines of symmetries as it has six branches so 3 and gap between 6 branches get 3 . so 3+3 =6 symmetry lines
by considering line as contineous then ans is 3.
Problem Loading...
Note Loading...
Set Loading...
The 6 main branches represent 3 lines of symmetry. The six spaces between them are also 3 lines of symmetry.