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Multiplying and Dividing Monomials Module 1
What is a Monomial? A  monomial  is a single term that is a number, a variable, or the product of a number and one or more variables. The variable(s) must not be present in the denominator or under a radical sign
Examples The following are some examples of monomials:
Non-Examples The following are not examples of monomials: Mono means one, so a monomial has only one term 1 and 2 have multiple terms 3 has a variable under the radical sign 4 has a variable in the denominator
Degree of a variable The degree of a variable is the number of times the variable occurs as a factor. This just corresponds to the exponent of the variable Example: -5x ²y³ degree of x = 2 degree of y = 3 3y² degree of y = 2 17 degree of 17 = 0 since  there is no variable - m degree of m = 1
Degree of a Monomial The degree of a monomial is the sum of the degrees of all variable factors Example: -5x ²y³ degree = 2+3 = 5   7x y³ degree = 1+3 = 4 -2xyz² degree = 1+1+2 = 4
Practice Find the degree of each monomial
Check your answers

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Multiplying And Dividing Monomials Module 1

  • 1. Multiplying and Dividing Monomials Module 1
  • 2. What is a Monomial? A monomial is a single term that is a number, a variable, or the product of a number and one or more variables. The variable(s) must not be present in the denominator or under a radical sign
  • 3. Examples The following are some examples of monomials:
  • 4. Non-Examples The following are not examples of monomials: Mono means one, so a monomial has only one term 1 and 2 have multiple terms 3 has a variable under the radical sign 4 has a variable in the denominator
  • 5. Degree of a variable The degree of a variable is the number of times the variable occurs as a factor. This just corresponds to the exponent of the variable Example: -5x ²y³ degree of x = 2 degree of y = 3 3y² degree of y = 2 17 degree of 17 = 0 since there is no variable - m degree of m = 1
  • 6. Degree of a Monomial The degree of a monomial is the sum of the degrees of all variable factors Example: -5x ²y³ degree = 2+3 = 5 7x y³ degree = 1+3 = 4 -2xyz² degree = 1+1+2 = 4
  • 7. Practice Find the degree of each monomial