One day Ted woke up to find himself in the world of numbers. He observed that all of them were counting numbers and the smallest one there was $1$ . Ted must be in the world of:

Prime numbers

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Natural numbers

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Whole numbers

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Even numbers

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Solution

The correct option is B
Natural numbers

Since the smallest number present in this world is $1$ and contains counting numbers like $1, 2, 3, 4$ , ...
We know that, natural numbers are the numbers used for counting and ordering.
Therefore, this world contains natural numbers.

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One day Ted woke up to find himself in the world of numbers. He observed that all of them were counting numbers and the smallest one there was $1$ . Ted must be in the world of:

$0$ was very happy to finally get to meet other numbers after a long long time. Also, every number was very angry at $- 1$ . Everybody told Ted to be the judge of what should be done to $- 1$ . $- 1$ realized its mistake and asked for forgiveness. Ted forgave $- 1$ and finally, a world of integers was formed where no number was largest or smallest.

Then out of curiosity, Ted asked $0$ , “How many integers actually are there in this world?” $0$ replied – “There are __ integers.”

Ted was not able to believe that a day before he was in his Mathematics class, desperately waiting for it to get over, and then, all of a sudden, he was in the world of numbers which was so interesting.
He asked \13\), “How are the number houses arranged on this number line?”
$13$ replied, “The number houses are arranged in ___ order of the numbers on the number line.”

Surprised to know that $- 1$ was the largest number here, Ted asked $- 13$ about the smallest number. When it told him to ask $- 14$ about the smallest number, he understood that it is impossible to find the smallest negative integer. To find $0$ , Ted went to its house with $- 13$ and found it was empty.

After that Ted asked $- 13$ about zero. He was shocked when it said that $0$ was kidnapped by the positive integers and that its house has always been empty.
How is this even possible that $0$ is not in the state of positive integers as well as negative integers?

Ted was now curious to find the largest number. He asked number $1$ , “Who is the largest number here?” $1$ replied, “I don’t know, ask $2$ .”
Ted went to $2$ who told him to ask $3$ . Similarly, every number told Ted to ask the next greater number. After asking a lot of numbers he realized that

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One day Ted woke up to find himself in the world of numbers. He observed that all of them were counting numbers and the smallest one there was 1. Ted must be in the world of:

The correct option is B Natural numbers Since the smallest number present in this world is 1 and contains counting numbers like 1,2,3,4, ... We know that, natural numbers are the numbers used for counting and ordering. Therefore, this world contains natural numbers.

One day Ted woke up to find himself in the world of numbers. He observed that all of them were counting numbers and the smallest one there was $1$ . Ted must be in the world of:

The correct option is B
Natural numbers

Since the smallest number present in this world is $1$ and contains counting numbers like $1, 2, 3, 4$ , ...
We know that, natural numbers are the numbers used for counting and ordering.
Therefore, this world contains natural numbers.