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7.1 Day 1 - Finding Square Roots

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1 7.1 Day 1 - Finding Square Roots
Essential Question: How can we find the square roots of a number?

2 Vocabulary Square Root: A number that when multiplied by itself equals the given number. Every positive number has a positive and negative square root! Except Zero only has one square root which is zero. Perfect Square: A number with integers as its square roots. : A radical sign Radicand: The number under the radical sign

3 Example 1 Find the two square roots of the number 36 196 289

4 Example 2 Find the square root(s) βˆ’ 𝟏 Β± πŸ’ πŸπŸ“ 𝟐.πŸπŸ“ βˆ’πŸ’ ( 20 ) 2
βˆ’ 𝟏 Β± πŸ’ πŸπŸ“ 𝟐.πŸπŸ“ βˆ’πŸ’ ( 20 ) 2 Not a Real # - nothing times itself can be neg

5 You try: Find the two square roots of the number. 64 144 121
Find the square root(s). Β± πŸ–πŸ βˆ’ πŸ— πŸ”πŸ’ βˆ’πŸπŸ“

6 Example 3 A square window has an area of 169 π’Šπ’ 𝟐 . How wide is the window? Write and solve an equation to find the area of the window. Must write equation 1st!!! A =s2 169=s2 169 = s2 169 = s Add graph to show ordered pairs and not linear 13in = s Use the positive square root; a negative length has no meaning. The window is 13 in wide.

7 On Your Own Find the dimensions for the square with an area of 289 𝑓𝑑 2 A =s2

8

9 7.1 – Day 2 Square Roots and Order of Operations
Essential Question: How can we use order of operations to solve problems with square roots? My teacher asked me why my shoes showed the square root of the answer.

10 Vocabulary - Review Square Root: A number that when multiplied by itself equals the given number. Every positive number has a positive and negative square root! Except Zero only has one square root which is zero. Perfect Square: A number with integers as its square roots. : A radical sign Radicand: The number under the radical sign

11 Example 1 Evaluate Each Expression 5 πŸ‘πŸ” +πŸ• ( 81 ) 2 βˆ’5

12 On Your Own Evaluate Each Expression 12 βˆ’3 πŸπŸ“ πŸπŸ“ βˆ’ ( πŸ’ ) 𝟐

13 Example 2 Evaluate the expression πŸ“+πŸ’ 𝟏𝟎𝟎 πŸπŸ” βˆ’πŸπŸ“

14 On Your Own Evaluate Each Expression πŸ”.πŸ•πŸ” +πŸ•5.4 3 πŸπŸ” βˆ’πŸ“ 2( βˆ’5)

15 Example 3

16 On Your Own

17 Homework Set up: while your computer turns on.
You must submit your assignment from last night before you work on today’s assignment!


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