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Dvinal [7]
3 years ago
6

Lena is constructing a regular hexagon inscribed in a circle. She begins by drawing a line and labeling a point on the line as p

oint A. She uses her compass to construct a circle with point A as the center, labeling the points where the circle intersects the line as points B and C. Without changing the compass opening, she constructs a circle with point B as the center.
What step should be her next step?

Without changing the compass opening, construct a circle with point C as the center.

Draw a line through point A and either of the two points where the circles intersect.

Draw a line through the points where the two circles intersect.

Increasing the compass opening, construct a circle with point C as the center.
Mathematics
1 answer:
Dmitriy789 [7]3 years ago
4 0
Answer:
<span>Without changing the compass opening, construct a circle with point C as the center.

If you do this procedure you realize that you have found 6 points equally distributed over the original circumference. Of course they are at the same distance of the point A, which is the center of the first circle.

So, those 6 points equally distributed over the original circle define the hexagone.
</span>
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To solve this, you will combine like terms first:

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