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1 of 15
Number your paper from 1-5 and
   answer each question that
  follows, based on what you
    learned last class period.
1. What is the degree of each term in
           this polynomial?

         5        2
    3x       4x        2x     7
2. What is the degree of the
        polynomial?

     6        7        2        5
7x       3x       4x       9x       1
3. What is the coefficient of each
              term?


          2        5                4
     6y       7y       3y   5   y
4. Write the polynomial in standard
               form.

                  3        2        5
    4   3x   5x       7x       2x
5. What is the opposite of this
         polynomial?

     3        2
8x       4x        5x      7
Get ok from teacher before moving on.
Use the following terms as well as your
prior knowledge of the prefixes mono-
   , bi-, and tri- and the examples to
 complete the statements that follow.
If a polynomial has only 1
              term, it is called a
               _____________.
            (See 5 examples below)


                            7x
     2
3x                   3
              54 x
                                 6h
     x
If a polynomial has exactly 2
          terms, it is called a
          _______________.
          (See 5 examples below)
                                          3
                                   6 3x
         5x 7
1   4x            2
             2x       7
                          3x   4
If a polynomial has exactly 3
               terms, it is called a
               _______________.
                       (See 5 examples below)
     3                                               2
4y            7   3y                             x       4x       8
                                2
                           3x       4x   7
                                                              2
                                             6   3m      7m

              2        6
9        3x       5x
Like terms?
 Below are example of like terms at left, counter-examples (expressions that
                      are not like terms) are at right.

Examples (like terms)                   Counter Examples (not like terms)


                                                    2                  4
              2
                                               3x                 2x
          x
                           2
                      3x


                                                          x
                  2
        17 x
Classify each of these 9 terms into the
3 columns for like terms on your notes
                 page.
                              2
                          x
               6
4x
       7                          19
                   x
                                       2
           2                      3x
      5x           3x
Like terms have the same
_______ and same _______.
When you finish these
examples, please show teacher your
  notes and work through practice
             problems.

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9.1 Review Of Pre And Intro Type

  • 1. Number your paper from 1-5 and answer each question that follows, based on what you learned last class period.
  • 2. 1. What is the degree of each term in this polynomial? 5 2 3x 4x 2x 7
  • 3. 2. What is the degree of the polynomial? 6 7 2 5 7x 3x 4x 9x 1
  • 4. 3. What is the coefficient of each term? 2 5 4 6y 7y 3y 5 y
  • 5. 4. Write the polynomial in standard form. 3 2 5 4 3x 5x 7x 2x
  • 6. 5. What is the opposite of this polynomial? 3 2 8x 4x 5x 7
  • 7. Get ok from teacher before moving on.
  • 8. Use the following terms as well as your prior knowledge of the prefixes mono- , bi-, and tri- and the examples to complete the statements that follow.
  • 9. If a polynomial has only 1 term, it is called a _____________. (See 5 examples below) 7x 2 3x 3 54 x 6h x
  • 10. If a polynomial has exactly 2 terms, it is called a _______________. (See 5 examples below) 3 6 3x 5x 7 1 4x 2 2x 7 3x 4
  • 11. If a polynomial has exactly 3 terms, it is called a _______________. (See 5 examples below) 3 2 4y 7 3y x 4x 8 2 3x 4x 7 2 6 3m 7m 2 6 9 3x 5x
  • 12. Like terms? Below are example of like terms at left, counter-examples (expressions that are not like terms) are at right. Examples (like terms) Counter Examples (not like terms) 2 4 2 3x 2x x 2 3x x 2 17 x
  • 13. Classify each of these 9 terms into the 3 columns for like terms on your notes page. 2 x 6 4x 7 19 x 2 2 3x 5x 3x
  • 14. Like terms have the same _______ and same _______.
  • 15. When you finish these examples, please show teacher your notes and work through practice problems.