
Every whole number has a successor.
A.True
B.False
Answer
524.1k+ views
Hint: Whole number is a type of Integer. Integers can be positive, negative or zero. The whole numbers are the positive integers from \[0\] to infinity that are used in the number system. The complete set of natural numbers along with \[0\] are called whole numbers.
Complete step-by-step answer:
Whole numbers are numbers that have no fractions and are made up of positive integers and zero.
It is denoted by the symbol \[W\]. It is an infinite set. The set denotation of whole number is as follows:
\[W = \{ 0,1,2,3,4,5,...\} \]
For example – Number of children in a school is a set of whole numbers. Similarly, vehicles parked in a parking lot are a set of whole numbers.
Addition, Subtraction, Multiplication and Division operations can be carried out on whole numbers.
Some of the results of mathematical operators on whole number is given below:
When two whole numbers are added or multiplied, the result is a whole number.
Subtracting two whole numbers can or may not produce whole numbers, i.e., it can be an integer.
Furthermore, in some cases, dividing two whole numbers yields a fraction.
From the definition, we can conclude that:
There is no visible end to the set of whole numbers. It ends at infinity (\[\infty \]).
Therefore, there is no whole number which doesn’t have a successor. However, \[0\]is the whole number which cannot have any predecessor since it is the starting point itself.
This Option (A) is the correct answer as every whole number has a successor.
So, the correct answer is “Option A”.
Note: Whole numbers are present on the number line. As a result, they're just real numbers i.e. a subset of Real numbers. All whole numbers are real numbers, but not all real numbers are whole numbers.
It is shown on number line as follows:
Complete step-by-step answer:
Whole numbers are numbers that have no fractions and are made up of positive integers and zero.
It is denoted by the symbol \[W\]. It is an infinite set. The set denotation of whole number is as follows:
\[W = \{ 0,1,2,3,4,5,...\} \]
For example – Number of children in a school is a set of whole numbers. Similarly, vehicles parked in a parking lot are a set of whole numbers.
Addition, Subtraction, Multiplication and Division operations can be carried out on whole numbers.
Some of the results of mathematical operators on whole number is given below:
When two whole numbers are added or multiplied, the result is a whole number.
Subtracting two whole numbers can or may not produce whole numbers, i.e., it can be an integer.
Furthermore, in some cases, dividing two whole numbers yields a fraction.
From the definition, we can conclude that:
There is no visible end to the set of whole numbers. It ends at infinity (\[\infty \]).
Therefore, there is no whole number which doesn’t have a successor. However, \[0\]is the whole number which cannot have any predecessor since it is the starting point itself.
This Option (A) is the correct answer as every whole number has a successor.
So, the correct answer is “Option A”.
Note: Whole numbers are present on the number line. As a result, they're just real numbers i.e. a subset of Real numbers. All whole numbers are real numbers, but not all real numbers are whole numbers.
It is shown on number line as follows:
Recently Updated Pages
Master Class 7 English: Engaging Questions & Answers for Success

Master Class 7 Maths: Engaging Questions & Answers for Success

Master Class 7 Science: Engaging Questions & Answers for Success

Class 7 Question and Answer - Your Ultimate Solutions Guide

Master Class 9 General Knowledge: Engaging Questions & Answers for Success

Master Class 9 Social Science: Engaging Questions & Answers for Success

Trending doubts
The value of 6 more than 7 is A 1 B 1 C 13 D 13 class 7 maths CBSE

Convert 200 Million dollars in rupees class 7 maths CBSE

List of coprime numbers from 1 to 100 class 7 maths CBSE

AIM To prepare stained temporary mount of onion peel class 7 biology CBSE

The plural of Chief is Chieves A True B False class 7 english CBSE

Write a letter to the editor of the national daily class 7 english CBSE


