Enter Terms
Combine like terms for:
(2a2b3c4 - 6x3y4z5 + 7l7m8n9)5
Simplify by removing parenthesesRemove the parentheses since no simplification is required
2a2b3c4 - 6x3y4z5 + 7l7m8n95
Evaluate the a2 terms:
2a2 ← There is only one a2 term
Evaluate the b3 terms:
b3 ← There is only one b3 term
Evaluate the c4 terms:
c4 ← There is only one c4 term
Evaluate the x3 terms:
-6x3 ← There is only one x3 term
Evaluate the y4 terms:
y4 ← There is only one y4 term
Evaluate the z5 terms:
z5 ← There is only one z5 term
Evaluate the l7 terms:
7l7 ← There is only one l7 term
Evaluate the m8 terms:
m8 ← There is only one m8 term
Evaluate the n9 terms:
n9 ← There is only one n9 term
Combine like terms
n9 + m8 + 7l7 + z5 + c4 + y4 + b3 - 6x3 + 2a2
Analyze the 9 terms of the polynomial n9 + m8 + 7l7 + z5 + c4 + y4 + b3 - 6x3 + 2a2
Analyze Term 1
Term 1 is n9
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is n
Raise our variable to the power of 9
Analyze Term 2
Term 2 is m8
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is m
Raise our variable to the power of 8
Analyze Term 3
Term 3 is 7l7
Our coefficient/constant is 7
Our variable is the letter which is l
Raise our variable to the power of 7
Analyze Term 4
Term 4 is z5
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is z
Raise our variable to the power of 5
Analyze Term 5
Term 5 is c4
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is c
Raise our variable to the power of 4
Analyze Term 6
Term 6 is y4
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is y
Raise our variable to the power of 4
Analyze Term 7
Term 7 is b3
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is b
Raise our variable to the power of 3
Analyze Term 8
Term 8 is -6x3
Our coefficient/constant is -6
Our variable is the letter which is x
Raise our variable to the power of 3
Analyze Term 9
Term 9 is 2a2
Our coefficient/constant is 2
Our variable is the letter which is a
Raise our variable to the power of 2
Determine the Degree of the Polynomial:
Highest exponent for n = 9
Highest exponent for m = 8
Highest exponent for l = 7
Highest exponent for z = 5
Highest exponent for c = 4
Highest exponent for y = 4
Highest exponent for b = 3
Highest exponent for x = 3
Highest exponent for a = 2
What is the Answer?
our coefficient is 1
Our variable is the letter which is n
Raise our variable to the power of 9
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is m
Raise our variable to the power of 8
Our coefficient/constant is 7
Our variable is the letter which is l
Raise our variable to the power of 7
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is z
Raise our variable to the power of 5
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is c
Raise our variable to the power of 4
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is y
Raise our variable to the power of 4
Since there is no coefficient
our coefficient is 1
Our variable is the letter which is b
Raise our variable to the power of 3
Our coefficient/constant is -6
Our variable is the letter which is x
Raise our variable to the power of 3
Our coefficient/constant is 2
Our variable is the letter which is a
Raise our variable to the power of 2
How does the Polynomial Calculator work?
It will also analyze an polynomial that you enter to identify constant, variables, and exponents. It determines the degree as well.
This calculator has 1 input.
What 2 formulas are used for the Polynomial Calculator?
Variables can be any letter but e or i.
For more math formulas, check out our Formula Dossier
What 6 concepts are covered in the Polynomial Calculator?
- constant
- a value that always assumes the same value independent of how its parameters are varied
- exponent
- The power to raise a number
- expression
- finite combination of symbols
- polynomial
- an expression of more than two algebraic terms, especially the sum of several terms that contain different powers of the same variable(s).
- term
- a single number or variable, or numbers and variables multiplied together
- variable
- Alphabetic character representing a number
Example calculations for the Polynomial Calculator
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