Square Roots and Estimation Methods

 
Bell Ringer
 
Write the percent change:
 
From 99 to 17
 
12 to 28
 
56 to 57
 
1 to 99
 
*** What is a square root? ***
 
Estimating Square
Roots
 
Mr. Haupt
 
CC.2.1.8.A.2; CC.2.1.8.A.3
 
First…
 
You should have your roots  memorized from 1 to 15
 
1
2
 = 1
 
2
2
 = 4
 
3
2
 = 9
 
4
2
 = 16
 
5
2
 = 25
 
6
2
 = 36
 
7
2
 = 49
 
8
2
 = 64
 
9
2
 = 81
 
10
2
 = 100
 
11
2
 = 121
 
12
2
 = 144
 
13
2
 = 169
 
14
2
 = 196
 
15
2
 = 225
 
No Calculators Today
 
To estimate a square root, you need to know what “perfect
roots” are closest.
 
The perfect roots are like what were on the previous slide,
where the square root is a whole number.
 
Once you know which two numbers your number is in
between, you can estimate your square root.
 
Examples
 
Positive and Negatives
 
Since square roots are when you multiply the same number to
get the number under the square root symbol, we have to use
the positive and negative answer.
 
For example the square root of 64 is not just 8, it is also -8.
8 * 8 = 64, and -8 * -8 = 64
 
How can we write that easier?
 
Why can’t we take the square root of a negative?
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Explore the concept of square roots, learn how to estimate them without calculators using perfect roots, understand positive and negative square roots, and master the fundamentals through examples. Discover the relationship between perfect roots and square roots, and enhance your mathematical skills.

  • Square Roots
  • Estimation Methods
  • Mathematics
  • Perfect Roots
  • Positive and Negative

Uploaded on Sep 12, 2024 | 0 Views


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  1. Bell Ringer Write the percent change: From 99 to 17 12 to 28 56 to 57 1 to 99 *** What is a square root? ***

  2. Estimating Square Roots Mr. Haupt CC.2.1.8.A.2; CC.2.1.8.A.3

  3. First You should have your roots memorized from 1 to 15 82 = 64 12 = 1 92 = 81 22 = 4 102 = 100 32 = 9 112 = 121 42 = 16 122 = 144 52 = 25 132 = 169 62 = 36 142 = 196 72 = 49 152 = 225

  4. No Calculators Today To estimate a square root, you need to know what perfect roots are closest. The perfect roots are like what were on the previous slide, where the square root is a whole number. Once you know which two numbers your number is in between, you can estimate your square root.

  5. Examples

  6. Positive and Negatives Since square roots are when you multiply the same number to get the number under the square root symbol, we have to use the positive and negative answer. For example the square root of 64 is not just 8, it is also -8. 8 * 8 = 64, and -8 * -8 = 64 How can we write that easier? Why can t we take the square root of a negative?

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