contestada

Which of the Venn diagrams represents “not X”?

A. The diagram contains a rectangle labeled with an italic capital X. There is an oval inside the rectangle labeled with an italic capital Y. The oval is shaded.

B. The diagram contains a rectangle labeled with an italic capital X. There is an oval inside the rectangle labeled with an italic capital Y. The region outside the oval but inside the rectangle is shaded.


C. The diagram contains a rectangle labeled with an italic capital Y. There is an oval inside the rectangle labeled with an italic capital X. The oval is shaded.


D. The diagram contains a rectangle labeled with an italic capital Y. There is an oval inside the rectangle labeled with an italic capital X. The region outside the oval but inside the rectangle is shaded.

Respuesta :

elcharly64

Answer:

The green zone in the image provided below

Step-by-step explanation:

Venn Diagrams

They are graphic representations of the relations between different sets. Each set (X for example), is represented as an oval, rectangle or any other closed figure. The inside area of that figure are the elements who belong to X. The outside of that figure is "not X", or the logical negation of X

This question doesn't provide any references or options to answer it, but I'm giving you some general content to help you with your particular case. Please find the relevant information in the image below.

It can be seen the set called X, another one called Y and the sample space called [tex]\Omega[/tex]. Everything inside the oval X belongs to it, everything outside the oval X is NOT X, shown in green.

Ver imagen elcharly64

Answer:

A on edge

Step-by-step explanation:

Otras preguntas