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ARCHITECT REGISTRATION EXAMINATION (ARE) The state space representation converts each nth order di erential equation into n coupled rst order di erential equations. Such a representation is often desirable for ease of implementation and analysis, as the state space representation allows the use of vector and matrix techniques. State space techniques relevant to both continuous and discretetime systems are discussed in Section 3.2 3.5. Consider the following quadratic equation in polynomial standard form: 4x 2 + 64 = 0 How can this equation be rewritten in binomial factor form 142.13'11 5.3450e 0Olr

