DEFGH is a regular octagon. The minimum degree of rotation by which this octagon can map onto itself is °. It will take increments of that degree of clockwise rotation for A′ (the image of A) to coincide with C. DEFGH is a regular octagon. The minimum degree of rotation by which this octagon can map onto itself is °. It will take increments of that degree of clockwise rotation for A′ (the image of A) to coincide with C. DEFGH is a regular octagon. The minimum degree of rotation by which this octagon can map onto itself is °. It will take increments of that degree of clockwise rotation for A′ (the image of A) to coincide with C. DEFGH is a regular octagon. The minimum degree of rotation by which this octagon can map onto itself is °. It will take increments of that degree of clockwise rotation for A′ (the image of A) to coincide with C.
It is better to provide a screen shot of the problem than to copy/paste.
it has to be one of the answers that are on there
@csanchez23 how many vertices does the octagon have?
it doesnt tell me
You can count them. A is one of the vertices.
So @csanchez23 how many vertices are there?
@csanchez23 |dw:1551834436279:dw| I count 4 so far. Can you finish counting?
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