Dividing Rational Expressions Division of Rational Expressions Change
- Slides: 7
Dividing Rational Expressions
Division of Rational Expressions Change the operation to multiplication, write the reciprocal of the second fraction Simplify the fractions individually Multiply the numerators and denominators Simplify the final fraction
Dividing Practice Complete #10 and 11 on the practice half sheet on a separate sheet of paper An answer key is available on the front table for you to check
Additional Division Example – this example is not in your notes, copy onto the blank back page of your packet Change the operation to multiplication, write the reciprocal of the second fraction factor Simplify fractions individually Multiply across and reorder factors Simplify again
Dividing Practice Complete #9 and 13 on the practice half sheet on a separate sheet of paper An answer key is available on the front table for you to check
Complex Fraction Example – this example is not in your notes, copy onto the blank back page of your packet • Complex fractions are fractions that have numerators and/or denominators that are also fractions Numerator fraction denominator fraction Rewrite as a division problem Change to multiplication, write reciprocal of second fraction Factor Simplify individual fractions Multiply, and reorder factors Simplify to get final answer
Dividing Practice Complete #12 and 14 on the practice half sheet on a separate sheet of paper An answer key is available on the front table for you to check
- How is dividing rational numbers like dividing integers
- 11-4 practice multiplying and dividing rational expressions
- 6-2 multiplying and dividing radical expressions
- Multiplying and dividing rational expressions quizlet
- 8-1 multiplying and dividing rational expressions
- 11-4 multiplying and dividing rational expressions
- Addition and subtraction of polynomials edgenuity
- 11-1 simplifying rational expressions