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Sergeu [11.5K]
3 years ago
6

6 * ? = 20. Please help it is sorta confusing

Mathematics
2 answers:
Alecsey [184]3 years ago
5 0
Imagine 20/6, or 6 times what equals 20.  You will find the answer is 3.33333333333 or 3.3 repeating
sammy [17]3 years ago
4 0
<span>6 * ? = 20 is the same thing as</span> 6x = 20.  When solving an equation for x, if it is multiplied by something, you divide whatever it is multiplied by from both sides.

So since x is multiplied by 6, you need to divide 6x by 6, and divide 20 by 6   6x/6 = 20/6

6x/6 = x
20/6 = 3 1/3 or 3.33

Your final answer should be x = 3 1/3 or x = 3.33 (they are the same thing)

Hope this helps you understand sorry if its still confusing I tried to make it simple.
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Answer:

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Step-by-step explanation:

solve the first for y and substitute in the second:

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Answer:

  1. reflection across BC
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Step-by-step explanation:

We want to identify a rigid transformation that maps congruent triangles to one-another, to explain the coincidence of corresponding parts, and to identify the theorems that show congruence.

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<h3>1.</h3>

Triangles GBC and ABC share side BC. Whatever rigid transformation we use will leave segment BC invariant. Translation and rotation do not do that. The only possible transformation that will leave BC invariant is <em>reflection across line BC</em>.

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<h3>2.</h3>

In part 3, we show ∆GBC ≅ ∆ABC. That means vertices A and G are corresponding vertices. When we map the congruent figures onto each other, <em>corresponding parts are coincident</em>. That is, vertex G' (the image of vertex G) will coincide with vertex A.

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<h3>3.</h3>

The markings on the figure show the corresponding parts to be ...

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  • side AC and side GC
  • angle ABC and angle GBC
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And the reflexive property of congruence tells us BC corresponds to itself:

  • side BC and side BC

There are four available congruence theorems applicable to triangles that are not right triangles

  • SSS -- three pairs of corresponding sides
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We don't know which of these are in your notes, but we do know that all of them can be used. AAS can be used with two different sides. SAS can be used with two different angles.

SSS

  Corresponding sides are listed above. Here, we list them again:

  AB and GB; AC and GC; BC and BC

SAS

  One use is with AB, BC, and angle ABC corresponding to GB, BC, and angle GBC.

  Another use is with BA, AC, and angle BAC corresponding to BG, GC, and angle BGC.

ASA

  Angles CAB and CBA, side AB corresponding to angles CGB and CBG, side GB.

AAS

  One use is with angles CBA and CAB, side CB corresponding to angles CBG and CGB, side CB.

  Another use is with angles CBA and CAB, side CA corresponding to angles CBG and CGB, side CG.

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