1)When building parallel and perpendicular lines Intersecting arcs are produced and linked. Option A.

You are watching: Which step is included in the construction of inscribed polygons

2)In the construction of inscribed polygons Connect two arcs together with a compass Option B

3)Parallel lines are lines which never before satisfy .They are always the exact same distance apart. To examine if lines drawn are parallel we See if the distance between the 2 lines is continual with a compass. Option A is the ideal answer.

4)When building inscribed polygons and also parallel lines we draw the diameter and then its perpendicular bisector .There is no similarity in drawing parallel lines and also creating inscribed polygon. Option D.

A

Step-by-step explanation:

Answer : 1. (C) is the best answer "Intersecting arcs are created and also connected".

2. (D) is the right answer "Create a circle from a provided center via a compass".

For instance to produce inscribed square .

Step1) Create a circle from a given facility O via a compass.

Step2) Draw a diagonal passing through O and also marked as AB on the circle.

Step3) Put compass at A then attract arcs over and also listed below O. Similarly draw arcs from B intersecting arc created by A.

Step4) Create a line across both the allude of interarea by utilizing a straightedge and also intersects the circle at C over and also t D below center O.

Step5) Join all the 4 points on the circle which would end up being the vertices of the square ACBD.

The answer is Create a circle from a given center via a compass.

To use the Radius measure, note the vertexes of the inscribed polygons

Step-by-step explanation:

Assuming our initially action is a Circle already attracted in the sheet.

Due to the fact that inscribed polygons are continuous ones. We will use the radius of the circle as the measure to note on the circumference as many type of times as the vertexes of our inscribed polygons have: 6 vertexes for hexagons, or dodecahedron, its multiple polygons

In instance we want to construct a polygon prefer a square, or an octagon, we need to choose is to measure the radius and also mark through the needle in the center of the circle and also the pencil on the circumference as well, 4 points.

So basically that"s the principle the Radius is our parameter to measure the sides of our inscribed polygon.

A C B then A. A protractor is provided to take measurements
B. A protractor and leader are used to take specific measurements.D. Create a circle from a provided center through a compass.

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