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Transformers – Simplifying the Complex

Transformers – Simplifying the Complex. Section 8.5 Equations Reducible to Quadratic Forms. Recognizing Equations that are Quadratic Form Even Powers 4, 6, 8 and Up Radical Equations – square roots, fourth roots, etc Fractional Exponents ½, ¼, and Down

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Transformers – Simplifying the Complex

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  1. Transformers – Simplifying the Complex 8.5

  2. Section 8.5 Equations Reducible to Quadratic Forms • Recognizing Equations that are Quadratic Form • Even Powers 4, 6, 8 and Up • Radical Equations – square roots, fourth roots, etc • Fractional Exponents ½, ¼, and Down • Binomial Terms 8.5

  3. SolvingQuadratic Form EquationsAlways 3 Terms: ax2n + bxn + c = 0 • If the 1st term’s variable part equals the square of the 2nd term’s variable part, you can use the following quadratic form technique: • Use a placeholder variable(u usually) to replace the 1st and 2nd term variables, solve as a quadratic, then back-substitute u with the variable and solve again. 8.5

  4. Practice – Even Powers 8.5

  5. Practice - Radicals 8.5

  6. Practice – Fractional Exponents 8.5

  7. Practice – Negative Exponents 8.5

  8. Practice - Binomials 8.5

  9. What Next? Graphs of Quadratics • Present Section 8.6 8.5

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