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HACTEHA [7]
3 years ago
14

Explain the difference between a regular hexagon and an irregular hexagon?

Mathematics
1 answer:
Sati [7]3 years ago
8 0
Regular hexagon = All the 6 angles are equal

Irregular hexagon =<u> At least one </u>of the angles is not the same as the rest of the angles.


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nexus9112 [7]
There are many ways to solve this. I think the easiest way for this one is to add the equations up.

\:  \:  \:  \:  \: -5x+ 2y = 6 \\  +  \: \:   \: 10x    - 2y =  - 16 \\  -  -  -  -  -  -  -  -  -  -  \\  \:  \:  \:  \:  \:  \: 5x =  - 10
The you solve that, now that y is gone. You get x=2.

Now plug in x into one of the original equations.

- 5(2)  + 2y = 6 \\  - 10 + 2y = 6
Finish solving, and you get y=8.

The answer is (2,8)
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3 years ago
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Answer:

g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12? g (2) = x2 - 6x – 12?

Step-by-step explanation:

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