Similarly, What are the steps used to construct a hexagon inscribed in a circle?

This collection of **terms includes** (5) **Make** an **arc**. Place the compass point at the spot where the **arc** and the circle connect. Draw another **arc** without adjusting the compass width. Continue in this manner until you reach your starting place.

Also, it is asked, What is the first step in constructing a regular pentagon inscribed in a circle?

To **inscribe the pentagon**, draw a **circle** and indicate the **center point** O. Make a horizontal line across the circle’s center. Point B is the left intersection with the **circle**. Make a vertical line in the middle.

Secondly, What is the last step in constructing a regular polygon?

In making a **regular polygon**, what is the **final step**? A. **Sequentially connect** all the arc intersections and a point on a circle.

Also, What is a regular hexagon?

A **closed form polygon** with six **equal** sides and six **equal** angles is known as a **regular hexagon**. All of the sides and angles of a regular polygon are **equal**.

People also ask, Which of the figure is easier to use in constructing regular polygon?

The **equilateral triangle** is the **simplest regular polygon**, with three edges of **equal length** and three angles of 60 degrees between each pair of edges. Because two edges create an angle and one edge is a segment, three edges is the minimum number of edges required to build a polygon.

Related Questions and Answers

## What are the steps for using a compass and straightedge to construct a square?

**STEPS**: If a **reference line** isn’t supplied, create one using your straightedge. Beginning at a position labeled A’, **copy the side** of the square onto the **reference line**. Construct a perpendicular to the **line** through at point B’. **Copy the side** of the square onto the perpendicular with your compass point at B’.

## How do you construct a regular hexagon with side 5cm?

**Make** a 5cm radius **circle**. Take any point on the **circle** as a starting point. Draw a 5-pointed arc with as the center. Please **join** AB. One side of a regular hexagon is AB. Draw an arc with B as the center and a radius of 5 cm. **Join** **British Columbia**. Similarly, get D,E,F points and **join** CD,DE,EF, and FA. The needed regular hexagon is ABCDEF.

## How do you inscribe a pentagon?

**Draw perpendicular radii** OA and OB from the circle’s center O to **inscribe a regular** pentagon in a circle. **Draw** AC using C as the midpoint of OB. ACO should meet OA at D at a bisect angle. **Draw** a DE to OA perpendicular to the circle.

## What is constructing regular polygon?

A **constructible polygon** is a **regular polygon** that can be made using a **compass and straightedge** in mathematics. A normal pentagon, for example, may be made using a **compass and straightedge**, but a regular heptagon cannot.

## What kind of triangle can be formed in constructing regular hexagon?

The **Schläfli symbol** for a **regular hexagon** is 6; it may alternatively be formed as a **truncated equilateral triangle**, t3, with two **kinds of edges**.

## What makes a hexagon a hexagon?

There are six **sides** to a **hexagon**. A **hexagon** is **formed by joining** all six **sides** together to produce a **closed shape**. In a regular **hexagon**, all six **sides** have the same length, but in an irregular **hexagon**, the **sides** have no defined connection since their lengths varied.

## Is hexagon a regular or irregular polygon?

An **irregular polygon** is one that does not have all congruent **sides**. Pentagons, hexagons, and nonagons may all be **irregular** polygons, but they don’t have congruent angles or equal **sides**. Here are some **irregular polygon** examples.

## Which step is included in the construction of inscribed polygons?

In the production of **inscribed polygons**, which **step is included**? With a compass, draw a circle from a specified center.

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

How can you tell whether the **figure inscribed** is a **regular polygon** while **making inscribed polygons**? Using a compass, measure the length of each side of the polygon.

## What is the most important thing that should be considered in constructing regular polygons?

**Rotation symmetry exists** in all **regular** polygons. The **regular** polygon will be carried onto itself if the **rotation** is less than 360 degrees. In fact, every multiple of 360n has **rotation symmetry** for a **regular** n-sided polygon.

## How can you relate construction of polygons to your everyday life?

Polygonal uses in the real **world For instance**: The **squared form** of the **tiles you walk** on indicates that they are polygons. **Polygons include** the truss of a structure or bridge, the walls of a building, and so on. The trusses are triangular, whereas the walls are rectangular.

## What is the first step in constructing an inscribed square?

1 On the **circle**, **make** a **point** A. This will become one of the square’s vertices. 2 Create **point** C by drawing a diameter line from **point** A, across the center, and back to **point** A. 3 Set the compass to A and the breadth to somewhat more than the distance between A and O.

## What are the steps for using a compass and straightedge to construct the bisector of ∠ a acute angle A?

What are the **procedures for making** the bisector of A using a **compass and straightedge**? Drag and drop the stages in the correct sequence from beginning to end. Draw an arc that crosses the sides of point A with the point of the compass. Points B and C are the points of intersection.

## How do you construct an inscribed square?

The **building process** goes like this: A circle’s **diameter** is sketched. The procedure outlined in **Perpendicular bisector** of a segment is used to draw a **perpendicular bisector** of the **diameter**. This is also the circle’s **diameter**. The vertices of the inscribed square are the four locations on the **circle** that result.

## What is the use of compass in constructing geometric figures?

Many geometric **shapes are created** using compasses to **draw accurate circles** and arcs. Straightedges are used to provide precise measurements by drawing straight lines. Students must comprehend and be able to create geometric forms using a compass and a straightedge.

## What is the shape with 5 sides called?

**pentagon**

## Conclusion

The “michael is using a drawing program to complete a construction. which construction is he completing?” is a question that asks you to identify the step in constructing and inscribed regular hexagon using technology?.

This Video Should Help:

The “the figure below shows a partially completed set of steps to construct” is the regular hexagon. The process is simple and can be done with technology.

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