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23. Convert unlike decimals to like decimals example ( Enter your problem )
  1. Example-1
Other related methods
  1. Decimal to Fraction
  2. Fraction to Decimal
  3. Decimal to Percentage
  4. Percentage to Decimal
  5. Decimal to Standard form
  6. Standard form to Decimal form
  7. Expanded form of a number
  8. Succeeding number
  9. Preceding number
  10. Even or odd number
  11. Comparing Numbers (Greater Than Or Less Than)
  12. Minimum number
  13. Maximum number
  14. Ascending, Descending order of numbers
  15. Rounding Numbers
  16. Classifying numbers (Rational,Irrational,Real,Natural,Integer)
  17. Terminating or non terminating decimal expansion
  18. Additive inverse
  19. Multiplicative inverse
  20. Opposite number
  21. Reciprocal number
  22. Absolute value of a number
  23. Like and Unlike decimals
  24. Convert unlike decimals to like decimals
  25. +, -, *, / of numbers
  26. Model +, - of numbers
  27. Simplify expression

23. Like and Unlike decimals
(Previous method)
25. +, -, *, / of numbers
(Next method)

1. Example-1





1. Find Convert unlike decimals to like decimals of `14.3,8.14,7.195`

Solution:
Conversion of unlike decimals to like decimals
Step-1: Find the maximum number of decimal places, say (n)
Step-2: Unlike decimals can be converted to like decimals by adding zeros to the extreme right of each decimal number, So they have n decimal places (after decimal point)

`14.3,8.14,7.195`

`14.3` has 1 decimal places

`8.14` has 2 decimal places

`7.195` has 3 decimal places

The maximum number of decimal places is `3`

So the other unlike decimals are converted into like decimals by adding zeroes

`14.3` is written as `14.300`

`8.14` is written as `8.140`

`7.195` is already having 3 decimal places

`:.` `14.300,8.140,7.195` are now like decimals
2. Find Convert unlike decimals to like decimals of `53.329,104.3,103.21`

Solution:
Conversion of unlike decimals to like decimals
Step-1: Find the maximum number of decimal places, say (n)
Step-2: Unlike decimals can be converted to like decimals by adding zeros to the extreme right of each decimal number, So they have n decimal places (after decimal point)

`53.329,104.3,103.21`

`53.329` has 3 decimal places

`104.3` has 1 decimal places

`103.21` has 2 decimal places

The maximum number of decimal places is `3`

So the other unlike decimals are converted into like decimals by adding zeroes

`53.329` is already having 3 decimal places

`104.3` is written as `104.300`

`103.21` is written as `103.210`

`:.` `53.329,104.300,103.210` are now like decimals
3. Find Convert unlike decimals to like decimals of `0.3333,125.02,67.2`

Solution:
Conversion of unlike decimals to like decimals
Step-1: Find the maximum number of decimal places, say (n)
Step-2: Unlike decimals can be converted to like decimals by adding zeros to the extreme right of each decimal number, So they have n decimal places (after decimal point)

`0.3333,125.02,67.2`

`0.3333` has 4 decimal places

`125.02` has 2 decimal places

`67.2` has 1 decimal places

The maximum number of decimal places is `4`

So the other unlike decimals are converted into like decimals by adding zeroes

`0.3333` is already having 4 decimal places

`125.02` is written as `125.0200`

`67.2` is written as `67.2000`

`:.` `0.3333,125.0200,67.2000` are now like decimals
4. Find Convert unlike decimals to like decimals of `45.6789,56.78`

Solution:
Conversion of unlike decimals to like decimals
Step-1: Find the maximum number of decimal places, say (n)
Step-2: Unlike decimals can be converted to like decimals by adding zeros to the extreme right of each decimal number, So they have n decimal places (after decimal point)

`45.6789,56.78`

`45.6789` has 4 decimal places

`56.78` has 2 decimal places

The maximum number of decimal places is `4`

So the other unlike decimals are converted into like decimals by adding zeroes

`45.6789` is already having 4 decimal places

`56.78` is written as `56.7800`

`:.` `45.6789,56.7800` are now like decimals


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23. Like and Unlike decimals
(Previous method)
25. +, -, *, / of numbers
(Next method)





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