This snow flake-like figure can be generated by rotating an end 60° five times around the center of the hexagon. There are two forms: (i) clockwise, (ii) counterclockwise.
<h3>What is the angle of rotation of a snow flake?</h3>
Geometrically speaking, snow flakes represent <em>regular</em> hexagons. <em>Regular</em> hexagons can divided into six concentric <em>regular</em> triangles, whose <em>central</em> angles have a measure of 60°. This <em>fractal</em> figure can be generated by rotating 60° five times around the center.
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Answer:
(4) 71°
Step-by-step explanation:
The sum of remote interior angles is equal to the sum of exterior angle.
1/2X+4=X-4
1/2X+8=X
8=1/2X
16=X
(Pick one of the equations )
y=1/2X+4
y=(1/2)(16)+4
y=12
point: (16,12)
Answer:
I'm not sure how far it has to go but from what i know this is what I came up with
Step-by-step explanation:
f(x−2)=2x−4.
f(x)=4x-4