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Alika [10]
1 year ago
7

A face of a solid is

Mathematics
2 answers:
Rudiy271 year ago
4 0

A face of solid is given by

  • any one of the flat surfaces of a prism or a pyramid.
  • a pattern of two-dimensional shapes that can be folded to form a solid figure.

<h3>What is faces?</h3>

" Faces are defined as the flat surfaces of any object enclosed by its edges or sides . It is always 2-dimensional."

According to the question,

A face of a solid,

  • any one of the flat surfaces of a prism or a pyramid : Any one of the  flat surfaces prism and pyramid represents two dimensional shape.

It is a correct answer.

  • a pattern of two-dimensional shapes that can be folded to form a solid figure : Represents two dimensional and face of a solid is two dimensional .

It is a correct answer.

  • polygon and sides that are triangles that meet at the top: represents three dimensional shape.

It is not a correct answer.

  • the total area of the surface of a solid figure: represents three dimensional shape.

It is not a correct answer.

Hence, a face of solid is given by

  • any one of the flat surfaces of a prism or a pyramid.
  • a pattern of two-dimensional shapes that can be folded to form a solid figure.

Learn more about faces here

brainly.com/question/15974556

#SPJ2

gtnhenbr [62]1 year ago
3 0

Answer:

The Second Answer , <em><u>a </u></em><em><u>pattern </u></em><em><u>of </u></em><em><u>two-dimensional </u></em><em><u>shapes </u></em><em><u>that </u></em><em><u>can </u></em><em><u>be </u></em><em><u>folded </u></em><em><u>to </u></em><em><u>form </u></em><em><u>a </u></em><em><u>solid </u></em><em><u>figure </u></em><em><u>.</u></em><em><u> </u></em>

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Problem 8

Answer: angle LSO and angle MSN

--------------

Explanation:

Vertical angles form when we intersect two line segments, lines, or rays. Vertical angles are opposite one another and they are always congruent.

=============================================

Problem 9

Answer: angle LMS and angle SMN

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Explanation:

Adjacent angles share a common line, line segment, or ray. Think of two adjacent rooms sharing a common wall between them. In the case of the answer above, the two angles share the common segment SM (note how S and M are part of LMS and SMN)

When it comes to naming angles, the middle letter is always the vertex of the angle. This is the hinge so to speak. Or you could picture a pair of scissors. For angle LMS, the arms LM and SM are the two blades of the scissors while point M is where the blades meet.

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Problem 10

Answer: angle LSM and angle MSN

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Explanation:

Same idea as problem 9. Now we're making S the middle letter. Something like angle LSM is the same as angle MSL.

In this case, the two adjacent angles form a straight line. We consider these two angles a linear pair.

=============================================

Problem 11

Answer: angle LSO and angle OSN

--------------

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Something like the angle pair angle LOS and angle NOS are adjacent angles, but they aren't supplementary. So we don't meet the condition of a linear pair here.

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