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Warm Up Find the GCF of 108 and 244. Find the LCM for 150 and 120. *Shortcut method...
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A perfect square is... Examples: *Connection: The operation of "squaring" a number means finding it's perfect square. It is called perfect because...
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Record all perfect squares on grid paper to keep in your notes.
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Finish modelling the remainder of the perfect squares from 1 to 100 in groups of 2 to 3. All members need to record the perfect squares on their own grid paper.
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Color the perfect squares from 1 to 100 on your multiplication chart. -Be sure to use a different color than the one used for prime numbers last class. *If time permits, continue coloring the perfect squares from 1 to 400.
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A perfect cube is... Examples: *Connection: The operation of "cubing" a number means finding it's perfect cube.
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*Use the linking cubes to help you!
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Model the remaining perfect cubes in groups. Record the perfect cubes in list form and by coloring all perfect cubes a third color on your multiplication chart.
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Check your understanding:
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A square root is the opposite of a square.
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Class Practice: Find the square root of the following numbers: 4 16 81 121 144 49
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It is also possible to estimate square roots that are not perfect. Example: Estimate the square root of 63. Estimate the square root of 30. *NOTE: These squares are NOT perfect.
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We can also find the square root of bigger numbers by using prime factorization: Example: Find the square root of 196. Step 1: Prime Factorization Step 2: Divide the prime factors evenly into two groups. Step 3: Multiply the factors to determine the square root.
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A cube root is the opposite of a cube. *The same process for square roots applies to cube roots but factors must be divided evenly into three groups.
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Cube Root Practice: Find the cube root of the following numbers: 8 64 125 729 27 1000
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Independent Practice: Pages 146-147 #4, 5, 7, 8, 13 *If not completed in class to be completed for homework! *Target tomorrow Friday Feb 12
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End of lesson
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Warm Up - Who Has?
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Refresher: -Last class we focused on perfect squares and cubes. The square roots and cube roots we see may not always be perfect. Consider: Square root of 33 Cube root of 9 What do we know?
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Teacher Conferencing this class!
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Summary of Ch. 3.1 and 3.2: -Create your own cheat sheet to help you prepare for the target tomorrow! -Examples:
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Review Questions: Page 149 #1-10 *If not completed in class to be completed for homework tonight!
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