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Let’s Learn!
 Radicals with the same index and radicand are called like or
similar radicals.
 To add or subtract radicals, combine like or similar radical
terms.
Example 1. Add 2 πŸ‘ + 3 πŸ‘. Example 2. Add 7 𝟐 + 4 𝟐.
= 2 πŸ‘ + 3 πŸ‘
= (2 + 3) 3
= 5 πŸ‘
= 7 𝟐 + 4 𝟐
= (7 + 4) 2
= 11 𝟐
Example 3. Subtract 8
πŸ’
𝟏𝟏 - 2
πŸ’
𝟏𝟏 Example 4. 5 πŸ’ - 2 πŸ’
= 8
πŸ’
𝟏𝟏 - 2
πŸ’
𝟏𝟏
= (8 – 2)
4
11
= 6
πŸ’
𝟏𝟏
= 5 πŸ’ - 2 πŸ’
= (5- 2) 4
= 3 4
= 3(2) = 6
or
= 5 πŸ’ - 2 πŸ’
= 5(2) – 2(2)
=10 – 4
= 6
Example 5. Simplify 2 πŸ— - 3 πŸπŸ“. 6. 4 πŸ“ - 3 πŸπŸ”
= 2 πŸ— - 3 πŸπŸ“
= 2(3) – 3(5)
= 6 – 15
= -9
4 5 - 3(4)
4 5 - 12 or -12 + 4 5

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Addition and subtraction of radicals

  • 1.
  • 2. Let’s Learn!  Radicals with the same index and radicand are called like or similar radicals.  To add or subtract radicals, combine like or similar radical terms.
  • 3. Example 1. Add 2 πŸ‘ + 3 πŸ‘. Example 2. Add 7 𝟐 + 4 𝟐. = 2 πŸ‘ + 3 πŸ‘ = (2 + 3) 3 = 5 πŸ‘ = 7 𝟐 + 4 𝟐 = (7 + 4) 2 = 11 𝟐
  • 4. Example 3. Subtract 8 πŸ’ 𝟏𝟏 - 2 πŸ’ 𝟏𝟏 Example 4. 5 πŸ’ - 2 πŸ’ = 8 πŸ’ 𝟏𝟏 - 2 πŸ’ 𝟏𝟏 = (8 – 2) 4 11 = 6 πŸ’ 𝟏𝟏 = 5 πŸ’ - 2 πŸ’ = (5- 2) 4 = 3 4 = 3(2) = 6 or = 5 πŸ’ - 2 πŸ’ = 5(2) – 2(2) =10 – 4 = 6
  • 5. Example 5. Simplify 2 πŸ— - 3 πŸπŸ“. 6. 4 πŸ“ - 3 πŸπŸ” = 2 πŸ— - 3 πŸπŸ“ = 2(3) – 3(5) = 6 – 15 = -9 4 5 - 3(4) 4 5 - 12 or -12 + 4 5

Editor's Notes

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