
Solve this puzzle:
Here is a list showing the month and a number for each month.
January \[71313\]
February \[82382\]
March \[53113\]
April \[54203\]
May \[35113\]
June \[46203\]
July \[47113\]
August \[68313\]
Decipher the logic and find the number for September =?
Answer
485.4k+ views
Hint: To get the number for September, try to find out the pattern for which we are getting the digits of the given number of that particular month. Let us say try to count the number of alphabets, or the number of vowels present in that particular month. And then try to match the pattern for all the given months.
Complete step by step answer:
To solve this question observe the pattern which follows in all the months. That means we have to find out the logic and when we check for that particular logic it should follow the same for all the months.
Let us try to get that particular logic. We can see that the first numeric digit of January is \[7\] and the total number of letters present in January is \[7\]. And if we will check for other months too then we saw February has \[8\]letters in it and in the number given the first digit is also \[8\]. Similarly, March is a \[5\] letter word and the first digit of the given number is also \[5\]. And if we check till August we find the same. So we can say that we got the logic for the first digit of a given number.
Now let us try to find the logic behind the second digit of the number. We can see that the second digits are \[1,2,3,4,5,6,7,8\] . And as we know that January is the first month of the year, second is February, March is the third month. So the logic behind the second digit of the number is, it is the month of the year.
Now let us try to find the logic behind the third digit of the number. If we count the total number of vowels present in the name of that particular month then we can observe that January has a total of \[3\]vowels present in it. For the month of February, the total number of vowels are \[3\]. Similarly, for March it is \[1\]. Similarly we can observe that other months are also following this.
If we combine the fourth and fifth digit of the given number then they are giving us the logic as the total number of days in that particular month and then reverse it. Like January has \[31\] days, the reverse is \[13\], that’s why \[1\] and \[3\] are the fourth and fifth numbers respectively. Similarly, February has \[28\] days, the reverse is \[82\], and they are the fourth and fifth number.
Now we have logic for all the digits of the given number.
According to these logics, the number for September is \[99303\].
Note:
In these types of questions only we have to identify the pattern used. For example, we are given with the series like \[1,1,2,3,5,8,13,21,34\]. From this series we can observe that if we add the first two numbers of the series then we are getting the third one. This special type of series is known as Fibonacci series.
Complete step by step answer:
To solve this question observe the pattern which follows in all the months. That means we have to find out the logic and when we check for that particular logic it should follow the same for all the months.
Let us try to get that particular logic. We can see that the first numeric digit of January is \[7\] and the total number of letters present in January is \[7\]. And if we will check for other months too then we saw February has \[8\]letters in it and in the number given the first digit is also \[8\]. Similarly, March is a \[5\] letter word and the first digit of the given number is also \[5\]. And if we check till August we find the same. So we can say that we got the logic for the first digit of a given number.
Now let us try to find the logic behind the second digit of the number. We can see that the second digits are \[1,2,3,4,5,6,7,8\] . And as we know that January is the first month of the year, second is February, March is the third month. So the logic behind the second digit of the number is, it is the month of the year.
Now let us try to find the logic behind the third digit of the number. If we count the total number of vowels present in the name of that particular month then we can observe that January has a total of \[3\]vowels present in it. For the month of February, the total number of vowels are \[3\]. Similarly, for March it is \[1\]. Similarly we can observe that other months are also following this.
If we combine the fourth and fifth digit of the given number then they are giving us the logic as the total number of days in that particular month and then reverse it. Like January has \[31\] days, the reverse is \[13\], that’s why \[1\] and \[3\] are the fourth and fifth numbers respectively. Similarly, February has \[28\] days, the reverse is \[82\], and they are the fourth and fifth number.
Now we have logic for all the digits of the given number.
According to these logics, the number for September is \[99303\].
Note:
In these types of questions only we have to identify the pattern used. For example, we are given with the series like \[1,1,2,3,5,8,13,21,34\]. From this series we can observe that if we add the first two numbers of the series then we are getting the third one. This special type of series is known as Fibonacci series.
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