

Roots
Presentation
•
Mathematics
•
8th Grade
•
Medium
Standards-aligned

Aaron Trost
Used 8+ times
FREE Resource
4 Slides • 10 Questions
1
Roots
Let's review square and cube roots

2
Cubed Roots
In order to find the cubed root of a number:
First, determine what your perfect cubes are.
Second, determine if your perfect cubed match the number under the radical sign.
Third, when the perfect cube is found, determine the base factor and you have your answer.
3
Multiple Choice
Cubed root of 729
7
8
9
11
4
Fill in the Blanks
Type answer...
5
Multiple Choice
In order to find a decimal square root, where do you start?
You find the square root.
You solve.
You change the factor into a decimal.
You change the decimal into a whole number.
6
Negative Cubed Roots
Remember, a cubed root can be negative. To find the cubed root of -27, you need to find your perfect cube. 27 is 3 x 3 x 3. When you multiply - 3 x -3 x -3, you will get -27. The answer for this problem is -3.
7
Multiple Choice
What is the cubed root of - 64?
8
4
-8
-4
8
Multiple Choice
What is the cubed root of -1000?
100
-100
-10
10
9
Multiple Choice
Can you have a negative number be found in a square root?
Yes
No
10
Cubed Root of an Equation
For this problem, we have s3 = 125/8. In order to get rid of the exponent of 3, you need to take the cubed root of both sides. Once you do that you will have x= the cubed root of 125/8. When we have this , we will take the cubed root of both numbers. The cubed root of 125 is 5 and cubed root of 8 is 2. The answer will be 5/2 or 2 1/2.
11
Multiple Choice
What is the inverse operations of x3?
cubed root
square root
multiplication
division
12
Multiple Choice
Solve for x: x3 = 64/729
4/8
8/15
1/2
4/9
13
Fill in the Blanks
Type answer...
14
Open Ended
A scaled down version of the Pyramid of Giza has a base with an area of 1.44 square feet. The base of the replica is in the shape of a square.
Find the approximate length of each side of the square base in its replica. Write a mathematical argument that can used to defend your solution.
Roots
Let's review square and cube roots

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