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Specific Terms
Polynomials
Specific Terms
Polynomials – is one term or the sum of
two or more terms.
 Monomials – is a polynomial with one
term
 Binomial – is a polynomial with two
terms.
 Trinomial – is a polynomial with three
terms.
review
1. Rearrange the variables so all
like terms are side by side (work from left
to right recording largest term to smallest)
Example:
- 4k + 9 + 3k – 2 + k – 2k
Rearranged:
- 4k – 2k + 3k + k + 9 - 2
review
2. The sign in front of the number comes
with the number
- 4k – 2k + 3k + k + 9 - 2
review
3. Perform the operation as if every variable
is a number.
- 4k – 2k + 3k + k + 9 - 2
= (- 4 – 2 + 3 + 1) k + 7
= -2k + 7
Whole Number
A whole number is the set of numbers
0, 1, 2, 3, 4, 5, 6, …………… etc.
Is X/1 a whole number?
Polynomials
In a polynomial, exponents that occur with
variables are whole numbers.
1
Since x
=
x-1,
1
x
is not a polynomial
because x-1 is a negative exponent which is
not a whole number but an integer.
Monomials
All of these are None of These Which of these
Monomials
are Monomials
Are?
3x2
3x + 4
3x + 2
4x
-6m3
7x2y
-½bc
4y2 – y
-2
z
-5y2
x
-6xy
Binomials
All of these are None of These Which of these
Binomials
are Binomials
Are?
1 x2 – 4xy
3x + 7
3x5
2
2y2 – y
x2 -5x +7
-2x2y2
4 – x4
½z3 – 4zy
1+1
a b
+1
3a2 – 2a + 4
1
-5
a
Trinomials
All of these are None of These Which of these
Trinomials
are Trinomials
Are?
1
5
3x4 + 7x - 6
5x4 – 2xy
1 – 2x +
x
4ab – 2bc + c2
1 – 4x – 3y2
3a + 7
6x3
2
- y2 +2z
-4
x2 – 3a2 + 4
x2 +
1
-x
2
y
Polynomials
All of these are None of These Which of these
Polynomials
are Polynomials
Are?
-2
3y
2
3a3 + 5z2 - 14
2x +
- 4y3
z
x
1
3x3 – 5x + y - 7
3x + 2
x
2
2
-5y
-3xy
4a2 - b +1
-x
11 – a2
Examples

Please copy the example
Class work
Page 323 #3-5ab
 Page 324 #11,12,15,18,20

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