Home > Pre-Algebra calculators > Find the next number in the sequence example

1. Number Series example ( Enter your problem )
  1. Number series using difference table
  2. Multiplication type series
  3. Mixed type series (*a+b)
  4. Square, Cube, Power series
  5. Combination of 2 or 3 or 4 series
  6. Previous 2 or 3 terms addition, multiplicaiton series
  7. Prime numbers series
  8. Prime numbers addition, multiplicaiton series
  9. 2 or 3 digits group series
  10. `n^3-n^2` type series
  11. Reverse of the square, cube, prime type series
  12. Each number digits are `a^2b^2` format
  13. Special series-1
  14. Special series-2
  15. `x^2,x^3` alternate type series
  16. 3 or 4 term repeat series
  17. Number Pattern series
  18. Multiplication by `1/2,1/3` type series
  19. `a/b` pattern series
  20. Special series-3
Other related methods
  1. Number Series
  2. Alphabate series
  3. Missing Letter Series

10. `n^3-n^2` type series
(Previous example)
12. Each number digits are `a^2b^2` format
(Next example)

11. Reverse of the square, cube, prime type series





1. Find next 3 numbers in the sequence `61,52,63,94,46`

Here each number is reverse of the square of the numbers
`4^2=16 => 61`

`5^2=25 => 52`

`6^2=36 => 63`

`7^2=49 => 94`

`8^2=64 => 46`

So required number are
`9^2=81 => 18`

`10^2=100 => 001`

`11^2=121 => 121`

Answer : `18,001,121`

`:.` The next 3 number for given series `61,52,63,94,46` are `18,001,121`

Solution-1


2. Find next 3 numbers in the sequence `1,4,9,61,52`

Here each number is reverse of the square of the numbers
`1^2=1 => 1`

`2^2=4 => 4`

`3^2=9 => 9`

`4^2=16 => 61`

`5^2=25 => 52`

So required number are
`6^2=36 => 63`

`7^2=49 => 94`

`8^2=64 => 46`

Answer : `63,94,46`

`:.` The next 3 number for given series `1,4,9,61,52` are `63,94,46`

Solution-1


3. Find next 3 numbers in the sequence `72,46,521,612,343`

Here each number is reverse of the cube of the numbers
`3^3=27 => 72`

`4^3=64 => 46`

`5^3=125 => 521`

`6^3=216 => 612`

`7^3=343 => 343`

So required number are
`8^3=512 => 215`

`9^3=729 => 927`

`10^3=1000 => 0001`

Answer : `215,927,0001`

`:.` The next 3 number for given series `72,46,521,612,343` are `215,927,0001`

Solution-1


4. Find next 3 numbers in the sequence `11,31,71,91,32,92`

Here each number is reverse of the prime number
`5" prime "=11 => 11`

`6" prime "=13 => 31`

`7" prime "=17 => 71`

`8" prime "=19 => 91`

`9" prime "=23 => 32`

`10" prime "=29 => 92`

So required number are
`11" prime "=31 => 13`

`12" prime "=37 => 73`

`13" prime "=41 => 14`

Answer : `13,73,14`

`:.` The next 3 number for given series `11,31,71,91,32,92` are `13,73,14`

Solution-1


5. Find next 3 numbers in the sequence `18,46,94,63`

`18,46,94,63,...`

First reverse the digits of each number
`81,64,49,36,...`

Here each number is square of numbers in descending order
The next term will be `25,16,9`

So after reversing it, the answer will be `52,61,9`

`:.` The next 3 number for given series `18,46,94,63` are `52,61,9`

Solution-1


6. Find next 3 numbers in the sequence `215,343,612,521,46`

`215,343,612,521,46,...`

First reverse the digits of each number
`512,343,216,125,64,...`

Here each number is cube of the numbers in descending order
The next term will be `27,8,1`

So after reversing it, the answer will be `72,8,1`

`:.` The next 3 number for given series `215,343,612,521,46` are `72,8,1`

Solution-1




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10. `n^3-n^2` type series
(Previous example)
12. Each number digits are `a^2b^2` format
(Next example)





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