UNIT 5 PRACTICE TEST
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Last updated over 1 year ago
7 questions
Note from the author:
THIS HAS EVERYTHING BUT THE CHALLENGE PROBLEM
THIS HAS EVERYTHING BUT THE CHALLENGE PROBLEM
1
Directions: Find the product. use any method!
*BONUS* CAN YOU TELL ME WHAT THIS IS CALLED?
THIS IS A PERFECT SQUARE
Directions: Find the product. use any method!
*BONUS* CAN YOU TELL ME WHAT THIS IS CALLED?
THIS IS A PERFECT SQUARE
1
Directions: Find the product of the following polynomials. use any method!
THIS IS CALLED A DIFFERENCE OF SQUARES.
WHEN YOU SEE THE ALMOST SAME EXACT EXPRESSION
NOTICE THE DIFFERENCE IS ONLY A PLUS AND A MINUS
this means that their will always be a PAIR that cancels out (if you show your work you will see what I mean)
Directions: Find the product of the following polynomials. use any method!
THIS IS CALLED A DIFFERENCE OF SQUARES.
WHEN YOU SEE THE ALMOST SAME EXACT EXPRESSION
NOTICE THE DIFFERENCE IS ONLY A PLUS AND A MINUS
this means that their will always be a PAIR that cancels out (if you show your work you will see what I mean)
1
Categorize each item with its matching polynomial type.
Categorize each item with its matching polynomial type.
- 3rd degree
- Leading coefficient of 4
- Polynomials with only one term.
- 4th degree
- Leading coefficient of -8
- Polynomials with exactly three terms.
- Polynomials with exactly two terms.
- 2nd degree
- Leading coefficient of 3
- Monomial
- Trinomial
- Binomial
1
Directions: Rewrite the expression in standard form in the show your work section. Then, identify its characteristics.
This is a __________of __________ degree with a leading coefficient of __________.
1
Enter an expression equivalent to:
IF THE LETTERS HAVE THE SAME EXPONENT, order it from alphabets. SO A FIRST THEN B.
Enter an expression equivalent to:
IF THE LETTERS HAVE THE SAME EXPONENT, order it from alphabets. SO A FIRST THEN B.
2
Directions: Find the product of the following polynomials.
Directions: Find the product of the following polynomials.
2
Directions: Find the product of the following polynomials.
Directions: Find the product of the following polynomials.