Respuesta :

Answer:

the correct answer is C

Step-by-step explanation:

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This question is based on the concept of graph. Therefore, the correct option is C, shows the solution set of  [tex]\dfrac{x-1}{1-x}<0[/tex].

Given that:

[tex]\dfrac{x-1}{1-x}<0[/tex]

We need to determined the solution set of given expression.

According to the question,

From the given expression i.e. [tex]\dfrac{x-1}{1-x}<0[/tex]  is observed that,

For the existence of function denominator is not equal to zero. That is, x is not equal to 1. Because at x =1, denominator equal to zero and function is not defined.

Thus, in the solution set of [tex]\dfrac{x-1}{1-x}<0[/tex]  excluding one, at every real number is function is defined.

Therefore, the correct option is C, shows the solution set of  [tex]\dfrac{x-1}{1-x}<0[/tex].

For more details, prefer this link:

https://brainly.com/question/11988499

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