# Quick Answer: Which Step Is Included In The Construction Of Inscribed Polygons?

## How do you construct an inscribed polygon?

Procedure: Construct horizontal and vertical diameters and then bisect the quadrants of the circle to divide it into eight segments. Connect the endpoints of the four diameters to create an octagon. The number of sides of any inscribed polygon may be doubled by further bisecting the segments of the circle.

## When constructing inscribed polygons and parallel lines How are the steps different?

When constructing inscribed polygons and parallel lines, how are the steps different? Four right angles are created. A compass is used to copy an angle. There are no similarities.

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## When constructing inscribed polygons How can you be sure?

When constructing inscribed polygons, how can you be sure the figure inscribed is a regular polygon? Check the length of each side of the polygon with a compass.

## When constructing inscribed polygons and perpendicular lines How are the steps similar 2 points?

When constructing inscribed polygons and perpendicular lines how are the steps similar? Intersecting arcs are created and connected. What is the first step when constructing parallel lines? You just studied 10 terms!

## How do you construct a polygon with a compass?

Start with the point of the compass on point A and make an make the arc around B. Then place the point of the compass on the right most intersection and make an arc connecting with the other, enclosing point B. 6. First, make two marks above points A and B using the original arbitrary length of compass.

## How do you construct parallel lines in construction?

How to Construct Two Parallel Lines

1. The first thing you do is draw a straight line. It can be any length.
2. Step 2: Steps Two & Three. Place the stylus of the compass on the point, and swing the compass down to make two marks on the line.
3. Step 3: Step Four & Five.
4. Connect these 3 points, and now you have 2 parallel lines!

## Which step is the same when constructing an inscribed square and an inscribed equilateral triangle?

Explanation: when constructing an inscribed square and an inscribed equilateral triangle, the most important step and which turns out to be same for both procedures is the constructio of of a circle of an arbitrary radius. Because it’s is within this circle both the triangle and square would be drawn.

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## What is the difference between constructing a square and constructing an equilateral triangle?

What is the difference between constructing a square and constructing an equilateral triangle? For the square construction, the diameter will be used, but for the equilateral triangle construction, the radius will be used.

## When constructing inscribed polygons How can you be sure the figure inscribed is a regular polygon 3 points?

“Check the length of each side of the polygon with a compass” is the way you can be sure the figure inscribed is a regular polygon, when constructing inscribed polygons.

## When constructing parallel lines with a compass and straightedge how should you start construction?

Measure the length of the original line and make an arc./ Create a line that intersects the given line with your straightedge./ Open the compass to the width of the line and draw two arcs./ Use a straightedge to create two arcs above and below the line.

## When constructing an inscribed polygon with a compass and straightedge how should you start?

Open the compass and mark two points of intersection between arcs from the given line. When constructing an inscribed polygon with a compass and straightedge, how should you start the construction? Place a point on your paper and then use a compass to construct a circle.

## What is the difference between constructing a square and constructing a regular hexagon?

The diameter of the circle is used for the square construction, but the radius of the circle is used for the regular hexagon construction. The square will need six arcs along the circle, but the hexagon will need two arcs above and two arcs below the diameter of the circle.

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## What is the next step in the following construction of a square?

Connect points A to B to C to D to form the square. Now to construct a perpendicular bisector of AB, the next step is to place the compass at A and open the compass to greater than the center P of the circle. We do the same at point B.

## When constructing an inscribed hexagon by hand which step comes after constructing a circle?

In construction of an inscribed hexagon. After constructing a circle, we divide the circumference into six arc with the help of divider. After that we will have to join the end points of the each arc by a line segment. These line segments is actually going to work as the sides of the Inscribed Hexagon.