Question

If '65249' is coded as '6292', '619053' is coded as '6952', '130457' is coded as '1052' and '562222' is
coded as '5222! then 1849921' is coded as:​

Answer 1

Given:

• $65249$   =   $6292$

• $619053$  =   $6952$

• $130457$   =   $1052$

• $562222$   =   $5222$

To find:

• $1849921$  =  ?

Solution:

• From each number , the even number has been removed and $2$ is added at the last ;

• From $1849921$ , the even numbers are $8,9,2$  had been removed and $2$ will be adding at the last.
• The answer is odd numbers with last number $2$ .
• So, the final answer is $14912$ .

Answer 2

Given :  '65249' is written as 6292

619053 as 6952

130457 as 1052

562222 as 5222

To Find : How 1849921 will be written as

Solution:

65249

Write Digits from left by skipping 1 digit

629    ( 5 and 4 skipped)

Then write 2 at the end

6292

619053

695  ( 1 , 0 and 3 are skipped )

Then write 2 at the end

6952

130457

Similarly

1052     ( 3 , 4 and 7 are skipped)

562222

5222   ( 6 , 2 and 2 are skipped)

1849921

1491   by skipping ( 8 , 9 and 2)

and then write 2 at end

14912  

1849921  is written as 14912

Logic is write Digits at odd position and then write 2 at the end

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