Question
Consider the following statements about natural numbers:
(1) There exists a smallest natural number.
(2) There exists a largest natural number.
(3) Between two natural numbers, there is always a natural number.
Which of the above statements is/are correct?
(1) There exists a smallest natural number.
(2) There exists a largest natural number.
(3) Between two natural numbers, there is always a natural number.
Which of the above statements is/are correct?
Answer: Option B
Answer: (b)
1) There exists the smallest natural number - which is 1. So, true.
2) There exists a largest natural number - there is no upper limit to numbers. So, false.
3) Between two natural numbers there is always a natural number - for example, between 1 and 2 there is no natural number. So, false.
Hence, only option 1 is true.
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Answer: (b)
1) There exists the smallest natural number - which is 1. So, true.
2) There exists a largest natural number - there is no upper limit to numbers. So, false.
3) Between two natural numbers there is always a natural number - for example, between 1 and 2 there is no natural number. So, false.
Hence, only option 1 is true.
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