10
36 degrees
The answer depends on how you write the numbers.In general, only 4 has intersecting lines. With all other numbers there are lines that touch but do not intersect.Handwritten 8 does have intersecting lines but it does not on in print. In the case of a handwritten 7, it depends on whether it is crossed (in the German fashion).The answer depends on how you write the numbers.In general, only 4 has intersecting lines. With all other numbers there are lines that touch but do not intersect.Handwritten 8 does have intersecting lines but it does not on in print. In the case of a handwritten 7, it depends on whether it is crossed (in the German fashion).The answer depends on how you write the numbers.In general, only 4 has intersecting lines. With all other numbers there are lines that touch but do not intersect.Handwritten 8 does have intersecting lines but it does not on in print. In the case of a handwritten 7, it depends on whether it is crossed (in the German fashion).The answer depends on how you write the numbers.In general, only 4 has intersecting lines. With all other numbers there are lines that touch but do not intersect.Handwritten 8 does have intersecting lines but it does not on in print. In the case of a handwritten 7, it depends on whether it is crossed (in the German fashion).
STM-0= 21 E1 lines STM-1=(64x1) - 1 = 63 E1 lines STM-4=(64x4) - 4 = 252 E1 lines STM-16=(64x16) - 16 = 1008 E1 lines STM-64=(64x64) - 64 = 4032 E1 lines and so on
Two lines should show up If you are pregnant on a pregnancy test /:
A decagon need not have any lines of symmetry. It can also have 1 or 10 lines of symmetry.
A decagon need not have any lines of symmetry. It can have 10.
10 lines of symmetry
7
decagon
A dodecagon need not have any lines of symmetry. It can have a maximum of 12.
10
Ten.
6
A decagon and any polygon above a pentagon has more than two lines of symmetry
10 axes of symmetry
heck yeah it does * * * * * It can do, but it need not have any non-trivial rotational symmetry. A regular decagon will have rotational symmetry of order 10.