contestada

Analyze the set below and complete the instructions that follow.
C= {x|x<-42}
Use set-builder notation to define the complement of the set. U=R.
A. C^c=Ø
B. C^c={c|c<=-42}
C. C^c={x|x>=-42}
D. C^c={x|xeR}

Analyze the set below and complete the instructions that follow C xxlt42 Use setbuilder notation to define the complement of the set UR A CcØ B Cccclt42 C Ccxxg class=

Respuesta :

Answer:

C

Step-by-step explanation:

Given: the set is defined as [tex]C=\left \{ x|x<-42 \right \}[/tex]

To find: Set builder form of the complement of the set C.

Solution:

A set is a well-defined collection of objects. Set-builder form is used to denote the elements of the set. This form can also be used to express sets using an interval or an equation.

Complement of set A refers to elements not in A.

For [tex]C=\left \{ x|x<-42 \right \}[/tex],

[tex]C^c=\left \{ x|x\geq -42 \right \}[/tex]

Option C is correct.

ACCESS MORE
ACCESS MORE
ACCESS MORE
ACCESS MORE

Otras preguntas