A monomial is a number, a variable or a product of numbers and variables with whole number exponents.
Monomials 3, x, -5xy, 0.4x3 |
Not Monomials 0.5x-2, 4y - x, 3/x2 |
The degree of a monomial is the sum of the exponents of the variables. A constant has degree 0.
Find the degree of each monomial :
Example 1 :
-2x2y4
Solution :
Add the exponents of the variables.
2 + 4 = 6
The degree is 6.
Example 2 :
5
Solution :
There is no variable, but you can write 5 as 5x0.
The degree is 0.
Example 3 :
9y
Solution :
A variable written without an exponent has exponent 1.
9y1
The degree is 1.
Example 4 :
1.5m2k
Solution :
Add the exponents of the variables.
2 + 1 = 3
The degree is 3.
Example 5 :
5x
Solution :
A variable written without an exponent has exponent 1.
5x1
The degree is 1.
Example 6 :
3x2
Solution :
There is only one variable (x) with exponent 2.
The degree is 2.
Example 7 :
106
Solution :
106 = 100,0000
There is no variable, but you can write 100,0000 as
100,0000x0
The degree is 0.
Example 8 :
-7x2y
Solution :
Add the exponents of the variables.
2 + 1 = 3
The degree is 3.
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