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Application of Rational Equations

Application of Rational Equations: Parallel Resistors

 
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A rational equation is an equation whose numerator or denominator are polynomials.  There are many uses of rational equations.  For example, in the electrical field, rational equations are often used to simplify parallel resistors:

Parallel Resistors.png

This rational equation states that you can replace parallel resistors with an equivalent resistor or vice versa.  In this discussion, you will explain how to solve this resistor equation for an equivalent resistance.

Instructions

  1. Review the rubric to make sure you understand the criteria for earning your grade.
  2. Navigate to the discussion topic and respond to the following discussion prompts:
    1. If you have only two parallel resistors, your equivalent resistor equation is: 1Req=1R1+1R21Req=1R1+1R2.  Solve this equation for ReqReq.  Explain your steps for solving.
    2. What would your equivalent resistance be if R1=100R1=100 and R2=100R2=100?
    3. In general, what is the equivalent resistance if you have 2 parallel resistors of the same value?
  3. A response to student and instructor follow-up questions is encouraged.
  4. Your postings should also:
    1. Be well developed by providing clear answers with evidence of critical thinking.
    2. Add greater depth to the discussion by introducing new ideas.
    3. Provide clarification to classmates questions and insight into the discussion.

You must take a shot at answering this before seeing your classmates’ replies

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