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aksik [14]
3 years ago
12

How do to this problem?

Mathematics
1 answer:
liberstina [14]3 years ago
6 0
Y= 2(3)^x

so the first box is 2, the the next is 3, then the next is x
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is it possible to draw a pair of supplementary angles in which both angles are acute. Explain your Answer with words and drawing
tiny-mole [99]

It is practically impossible to draw a pair of supplementary angles in which both angles are acute.

<h3>What are Supplementary Angles?</h3>

When two angles add up to give us 180 degrees, both angles are said to be supplementary angles. Thus, they have a sum of 180 degrees. One is a supplement of the other.

<h3>What are Acute Angles?</h3>

Acute angles can be defined as angles that have a measure that is less than 90 degrees. That is, they do not measure up to 90 degrees or have a measure below 90 degrees.

Thus, this means that, for two angles to be supplementary, one of them can be an acute angle while the other must be more than 90 degrees. For example, 50 degrees is an acute angle while 130 degrees is not an acute angle, but they are supplementary angles because: 50 + 130 = 180°.

On the other hand, the sum of two acute angles cannot be equal to 180 degrees. E.g, 89 + 89 = 178°.

In conclusion, it is therefore, practically impossible to draw a pair of supplementary angles in which both angles are acute.

Learn more about supplementary angles on:

brainly.com/question/8992900

#SPJ1

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Answer:

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Step-by-step explanation:

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20 points
stepladder [879]

Adjust the compass to width AC/AB and with the compass at B/C, mark an arc across the circle to be the next vertex of the hexagon.

Step-by-step explanation:

The steps in constructing a regular hexagon inscribed in a circle are:

  • Marking a point on the circle to be the first vertex of the hexagon
  • Place compass on the point and adjust it to the center of the circle
  • Mark an arc across the circle to be the next vertex of the hexagon
  • Move the compass to this new vertex and mark another arc for the next vertex of the hexagon
  • Repeat this step to achieve all 6 vertices
  • Using a straight edge draw a line between each point and the next one on the circle
  • The result is an inscribed hexagon in a circle

Learn More

Constructing a hexagon inscribed in a circle: brainly.com/question/11833289

Keywords ; regular, hexagon, construct,

#LearnwithBrainly

7 0
3 years ago
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