A regular hexagon is rotated in a counterclockwise direction about its center. Determine and state the minimum number of degrees in the rotation such that the hexagon will coincide with itself.

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Answer:

60°

Step-by-step explanation:

360 / 6 = 60°

The minimum number of degrees in the rotation is 60 degrees.

Given that,

  • A regular hexagon is rotated in a counterclockwise direction about its center.
  • We know that the hexagon is 6 sides.
  • And, there are the 360 degrees.

Based on the above information, the calculation is as follows:

[tex]= 360 \div 6[/tex]

= 60 degrees

Therefore we can conclude that the minimum number of degrees in the rotation is 60 degrees.

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