Mind map
Radicals
Map content
Radicals
Simplify Radical Expressions
- When you are simplifying Radical Expressions, you start off with listing the factors of the number inside the radical. Use a pair of numbers, where at least one is a perfect square.
- √45y^4 factors of 45: 45 & 1, 9 & 5 use 9&5 because 9 is a perfect square.
- The square root of 9 is 3. So put the 3 on the outside and leave the 5 in the radical sign. Bring the y^4 back. 3√5y^4
- 3√5y^4 √y^4 = y² You're left with 3√5y²
- The square root of 9 is 3. So put the 3 on the outside and leave the 5 in the radical sign. Bring the y^4 back. 3√5y^4
- √45y^4 factors of 45: 45 & 1, 9 & 5 use 9&5 because 9 is a perfect square.
- When you are simplifying Radical Expressions, you start off with listing the factors of the number inside the radical. Use a pair of numbers, where at least one is a perfect square.
Add and Subtract Radical Expressions
- When adding or subtracting radical expressions, you start off by simplifying if it's possible.
- Step 1: 5√3 + √12 √12=√4*3=2√3
- Then add the numbers outside of the radicals.
- Step 2: 5√3+2√3 =7√3
- *** If the number inside the radical is the same, don't add/subtract it, just leave it as it is. However, do add/subtract the numbers outside of the radical.
- Ex: 2√5+3√5 5√5
- When adding or subtracting radical expressions, you start off by simplifying if it's possible.
Multiply Radical Expressions
- When multiplying Radical Expressions, you multiply the number inside the radical and the number outside of the radical.
- Step 1: 8√3 * 9√27 72√81
- Simply if it's possible.
- Step 2: 72 √81=9 72*9=648
- When multiplying Radical Expressions, you multiply the number inside the radical and the number outside of the radical.
Information
- Description
- Mind Map on Radicals, created by Jennifer Castillo-Duran on 14/02/2017.
- Created by
- Jennifer Castillo-Duran
- Views
- 3
- Rating
More on Operations with radicals