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Len [333]
3 years ago
7

A regular hexagon rotates counterclockwise about its center. It turns through angles greater than 0° and less than or equal to 3

60°. At how many different angles will the hexagon map onto itself?
Mathematics
2 answers:
Bogdan [553]3 years ago
5 0
Hey there Caleb!

To start of, the sentence was clear on that it said . . . 

\boxed{A \ regular \ hexagon \ rotates \ counterclockwise \ about \ its 
 \ center }

The statement listed above is the (key) point. We need to keep this in mind.

So, now that we know this.

We would use the mathematic (Ф)

So,sense we know that a (hexagon) had it's (6) shapes, we would do . . . 

Ф = 360° : 6 = 60°

Your correct answer to this question would be . . . 

\boxed{\boxed{60}}

Hope this helps.
~Jurgen
Lina20 [59]3 years ago
5 0

Answer:

It’s 6

Step-by-step explanation:

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Question 22.). Write the equation in Standard Form:

10y = 12x + 0.7

Identify: A, B, C

Standard Form for Linear Equation: Ax + By = C

10y = 12x + 0.7

The Standard Form of the solution is

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Question 24.). Described as, Inconsistent, Consistent, and Independent, Consistent, and Dependent, or None of These.

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9x - 8y = 15; 27x - 24y = 3

Steps: I will try to solve the system of equation:

9x - 8y = 15; 27x - 24y = 3

Step, Solve: 9x - 8y = 15 for x

9x - 8y + 8y = 15 + 8y

Add 8y to both sides:

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9x/9 = 8y + 15/9 ( Divide both sides by 9):

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Step Substitute:

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