Question

If Z+ , Z– are two infinite sets, then the intersection of both the sets is a/an :


(A) infinite set

(B) universal set

(C) null set

(D) singleton set

please give correct option​

Answer 1

Answer:- (c)- null set
Reason :- z+ contains only the positive numbers
Z-contains only the negative numbers
So i think that the answer is (c)
I think this helps you

Answer 2

The given question that If Z+ , Z– are two infinite sets, then the intersection of both the sets is a/an :

(A) infinite set

(B) universal set

(C) null set

(D) singleton set

A set is an organised collection of objects .

It can be defined in set builder form or roster form.

The set is denoted by the symbol {} .

The example of the set is P={x, y,z}.

the different types of sets are

infinite set

Universal set

null set

Singleton set.

The z represent an integer.

therefore

${z}^{ + } = 123456......$

${z}^{ - } = - 1 - 2 - - 4 - 5 - 6 - 7 - 8 - 9$

The both z sets are different from each other

z + consists of all the positive integers.

z- consists of all the negative integers.

There will not be no common value between them.

so the intersection of these two sets will be null set.

the option (c) is correct.

# spj2

we can find the similar questions through the link given below

https://brainly.in/question/17428384?referrer=searchResults