Write dodging numbers from \[21\] to \[50\]?
Answer
526.8k+ views
Hint: Dodging applies basically to any numbers or something we missed by going through a sequence of consecutive numbers. In the case of sequence or puzzles, the dodging numbers are identified. Here the sequence is not given so we can use the most basic one Arithmetic progression or simply the dodging numbers of natural numbers. In a sequence of dodging numbers from \[a\] to \[b\], dodging numbers may be some numbers between \[a\] and \[b\].
Complete answer:
A dodging number corresponds to a number or numbers in a sequence of numbers which are incomplete or to be inserted in between the numbers.
We are given to find the dodging numbers from \[21\] to \[50\].
Here we are provided with no specification regarding the type of the sequence which will lead to getting the required dodging numbers.
So, we will use the most basic sequence to get the dodging numbers from \[21\] to \[50\].
The basic category for this is the natural numbers. As it belongs to the natural number so the dodging numbers from \[21\] to \[50\] are \[22,{\text{ }}23,{\text{ }}24,{\text{ }}25,{\text{ }}26,{\text{ }}27,{\text{ }}28,{\text{ }}29,{\text{ }}30,{\text{ }}31,{\text{ }}32,{\text{ }}33,{\text{ }}34,{\text{ }}35,{\text{ }}36,{\text{ }}37,{\text{ }}38,{\text{ }}39,{\text{ }}40,{\text{ }}41,{\text{ }}42,{\text{ }}43,{\text{ }}44,{\text{ }}45,{\text{ }}45,{\text{ }}46,{\text{ }}47,{\text{ }}48\] and \[49\].
These are the numbers which correspond to the number in the sequence of numbers which was incomplete.
Hence the dodging numbers from \[21\] to \[50\] are:
\[22,{\text{ }}23,{\text{ }}24,{\text{ }}25,{\text{ }}26,{\text{ }}27,{\text{ }}28,{\text{ }}29,{\text{ }}30,{\text{ }}31,{\text{ }}32,{\text{ }}33,{\text{ }}34,{\text{ }}35,{\text{ }}36,{\text{ }}37,{\text{ }}38,{\text{ }}39,{\text{ }}40,{\text{ }}41,{\text{ }}42,{\text{ }}43,{\text{ }}44,{\text{ }}45,{\text{ }}45,{\text{ }}46,{\text{ }}47,{\text{ }}48\] and \[49\]
So, option (A) is the correct answer.
Note:
Dodging number corresponds to a number in a sequence with certain formulation that is incomplete. Any type of unknown numbers in any progression or sequence is considered as dodging numbers. The sequence or progression may be of Arithmetic progression, Geometric progression, Harmonic progression or any random sequencing of numbers.
Complete answer:
A dodging number corresponds to a number or numbers in a sequence of numbers which are incomplete or to be inserted in between the numbers.
We are given to find the dodging numbers from \[21\] to \[50\].
Here we are provided with no specification regarding the type of the sequence which will lead to getting the required dodging numbers.
So, we will use the most basic sequence to get the dodging numbers from \[21\] to \[50\].
The basic category for this is the natural numbers. As it belongs to the natural number so the dodging numbers from \[21\] to \[50\] are \[22,{\text{ }}23,{\text{ }}24,{\text{ }}25,{\text{ }}26,{\text{ }}27,{\text{ }}28,{\text{ }}29,{\text{ }}30,{\text{ }}31,{\text{ }}32,{\text{ }}33,{\text{ }}34,{\text{ }}35,{\text{ }}36,{\text{ }}37,{\text{ }}38,{\text{ }}39,{\text{ }}40,{\text{ }}41,{\text{ }}42,{\text{ }}43,{\text{ }}44,{\text{ }}45,{\text{ }}45,{\text{ }}46,{\text{ }}47,{\text{ }}48\] and \[49\].
These are the numbers which correspond to the number in the sequence of numbers which was incomplete.
Hence the dodging numbers from \[21\] to \[50\] are:
\[22,{\text{ }}23,{\text{ }}24,{\text{ }}25,{\text{ }}26,{\text{ }}27,{\text{ }}28,{\text{ }}29,{\text{ }}30,{\text{ }}31,{\text{ }}32,{\text{ }}33,{\text{ }}34,{\text{ }}35,{\text{ }}36,{\text{ }}37,{\text{ }}38,{\text{ }}39,{\text{ }}40,{\text{ }}41,{\text{ }}42,{\text{ }}43,{\text{ }}44,{\text{ }}45,{\text{ }}45,{\text{ }}46,{\text{ }}47,{\text{ }}48\] and \[49\]
So, option (A) is the correct answer.
Note:
Dodging number corresponds to a number in a sequence with certain formulation that is incomplete. Any type of unknown numbers in any progression or sequence is considered as dodging numbers. The sequence or progression may be of Arithmetic progression, Geometric progression, Harmonic progression or any random sequencing of numbers.
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