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In order to construct and measure a 60 degree angle. I will put the circle on the flat side of the protractor on the point drawn. Then plot a point where 60 degrees is located. Lastly, I draw a line to connect the point with the rest of the line to make a 60 degree angle.

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you can use a protractor

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A 60 degree angle can be constructed by drawing an equilateral triangle. Then an angle bisector will construct a 30 degree angle.

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to construct and measure a 60 degree angle you need to Draw a line segment OA. Place the protractor at the point O. In the outer circle of the protractor, look for 60 degrees reading, and with a pencil, mark a dot and name it C. Join O and C. Now, ∠AOC=60°

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to construct and measure a 60 degree angle you need to Draw a line segment OA. Place the protractor at the point O. In the outer circle of the protractor, look for 60 degrees reading, and with a pencil, mark a dot and name it C. Join O and C. Now, ∠AOC=60°

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Constructing a 60 Degree Angle

1. Step 1: Draw a line segment OA.

2. Step 2: Place the protractor at the point O.

3. Step 3: In the outer circle of the protractor, look for 60 degrees reading, and with a pencil, mark a dot and name it C.

4. Step 4: Join O and C. Now, ∠AOC=60°

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A 60 degree angle can be constructed by drawing an equilateral triangle.

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A 60 degree angle can be constructed by drawing an equilateral triangle. Then an angle bisector will construct a 30 degree angle.

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In order to construct and measure a 30 degrees angle I will divide 90 by 3 to get 30 degrees then I will take 1\3 to 90 degrees.

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You could construct and measure an acute angle with a protracter by drawing a line pointing to 30

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You can measure the angle with a protractor.You can also construct an angle using a protractor and the angles on the protractor.

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the same as a counterclockwise rotation of 240 degrees or two 120 degree counterclockwise rotations.

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1. Step 1: Draw a line segment OA.

2. Step 2: Place the center tip of the protractor at point A such that the protractor perfectly aligns with line AO.

3. Step 3: Start from 0 on the protractor in the clockwise direction and stop at 30. Mark the point D.

4. Step 4: Join point D with A.

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how i think you would measure a 30 degree angle is by using a protractor

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1) Draw a line segment PQ

2) Draw an arc at point P of any length, the arc cuts the line segment PQ at S

3) Draw an arc from point S

4) This cut the previous at point T, angle TPS is 60 degrees

5) Draw two arcs from points S and T

6) These arcs cut each other at  point R

7) Join P to R

8) PR is the bisector of Angle TPS
⟹∠RPS is 30
∘
Hence the required construction is completed.

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In order to construct and measure a 30 degree angle, I will divide 180 by 6 to get 30 degrees. then I would make 1/6 of 180 degrees.

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Constructing a 30-degree angle requires us first to construct an equilateral triangle. Each of the angles in the triangle will have 60 degrees. Then, we can cut these angles in half with an angle bisector. The resulting angles will each be 30 degrees.

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One rotates right from the top when the other rotates left from the top
They both rotate the shape 120°

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To construct a 30-degree angle, you'll need a compass, a straightedge, such as a ruler, and a pencil. Have to start off drawing a horizontal line and marking the left end “A” and the right end “B” to serve as the vertex of the angle. Then, place the tip of the compass on “A” and draw an arc through the vertex line.

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that does not switch measurements on any figure.

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i feel like it would different because if you rotate it clockwise that will be positive and negative , if its ccw it will be all negative .

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This should be the same as a counterclockwise rotation of 240 degrees or two 120 degree counterclockwise rotations.

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Counterclockwise rotation of 240 degrees or two 120 degree counterclockwise rotations.

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120 degree rotation means that we want to travel 120 degrees of those 360 degrees. Furthermore, counterclockwise means that you circle in the left direction

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Rigid Transformations A rigid transformation is a special kind of transformation that doesn’t change the size or shape of a figure. We could imagine that it is made out of a solid material like wood or metal: we can move it, turn it, or flip it over, but we can’t stretch, bend, or otherwise deform it.

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This should be the same as a counterclockwise rotation of 240 degrees or two 120 degree counterclockwise rotations.

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that doesn't change measurements on any figure.

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It don't change the size or the shape of the figure.

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that does not switch measurements on any figure.

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I would describe a sequence of rigid transformations as multiple transformations happening to lead to a new position for the figure.

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that doesn't change measurements on any figure. With a rigid transformation, figures like polygons have corresponding sides of the same length and corresponding angles of the same measure.

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that doesn't change measurements on any figure.

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I would describe it as motion

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Any sequence of rigid motions is called a rigid transformation. A rigid transformation is a transformation that doesn't change measurements on any figure. With a rigid transformation, figures like polygons have corresponding sides of the same length and corresponding angles of the same measure.