BRAINILEST!!!Mikel is determining if the two triangles below could be similar based on their side lengths.

Which statements accurately describe the triangles? Check all that apply.
The common ratio between the triangles is 3 because .
The common ratio between the triangles is 2.5 because .
The triangles could be similar.
The triangles could not be similar.
The ratios of the side lengths are not consistent.
The ratios of the side lengths are consistent.

BRAINILESTMikel is determining if the two triangles below could be similar based on their side lengths Which statements accurately describe the triangles Check class=

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ANSWER

statements accurately describe the triangles

The triangles could not be similar.


The ratios of the side lengths are not consistent.


Reason

As shown in the diagram the sides of the triangle are given

Similarity property on the sides length of the triangle

The corresponding sides of the two triangles are proportional the triangles must be similar.

[tex]\frac{WX}{RT} = \frac{18.0}{8.0}[/tex]

= 2.25

[tex]\frac{WU}{TS} = \frac{15.0}{6.0}[/tex]

 =2.5

[tex]\frac{UX}{RS} = \frac{7.5}{3.0}[/tex]

  =2.5

Thus by above we get

The ratios of the side lengths are not consistent.

thus  triangles could not be similar.

Hence proved

The statements that accurately describes the triangle is the triangles could be similar. The ratios of the side lengths are not consistent.

The given figure is known as a triangle. A triangle is a three-sided polygon. The sum of angles in a triangle is 180 degrees.

In order to determine if the triangles are similar, the ratio of their lengths have to be the same.

ST / WU = RT / WX = RS / UX

6/15 = 8/18 = 3/7.5

0.4 = 0.44 = 0.4

The triangles are not similar because the ratios of the side lengths are not consistent.

To learn more about similar triangles, please check: https://brainly.com/question/10597203

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