I will mark brainliest!
Analyze the set below and complete the instructions that follow.
M=(xIx∈R)

Define the complement of the given set. U=R

a. M^c=∅
b. M^c=R
c. M^c=(xIx∈R)
d. M^c=(xIx≤0)

I will mark brainliest Analyze the set below and complete the instructions that follow MxIxRDefine the complement of the given set URa Mcb McRc McxIxRd McxIx0 class=

Respuesta :

Answer:

A

Step-by-step explanation:

It looks like M is composed of all real numbers and that U = R also means its composed of all real numbers. This means that M and U are equal and both are composed of all real numbers.

To define the complement of M, it includes all values which are not in M. However, since M already has all real numbers and U doesn't have any values that M doesn't then the complement is nothing. It is an empty set with no items in it. This means A is the correct answer.