Exam 10: Quadratic Equations

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Solve the following equation: Solve the following equation:

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Use the discriminant to determine whether the quadratic equation below has one real number solution, two real number solutions, or two complex number solutions. Use the discriminant to determine whether the quadratic equation below has one real number solution, two real number solutions, or two complex number solutions.

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Solve by taking square roots: Solve by taking square roots:

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Solve by using the quadratic formula: Solve by using the quadratic formula:

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Solve and graph the solution set: Solve and graph the solution set:

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Solve the following equation: Solve the following equation:

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Solve the following equation: Solve the following equation:

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Solve the following inequality: Solve the following inequality:

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Solve the following inequality: Solve the following inequality:

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Write a quadratic equation that has integer coefficients and has solutions 0 and 3.

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Solve by using the quadratic formula: Solve by using the quadratic formula:

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Solve the following equation: Solve the following equation:

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Solve the following equation: Solve the following equation:

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Solve the following equation: Solve the following equation:

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Solve by taking square roots: Solve by taking square roots:

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Solve the following equation: Solve the following equation:

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Solve by taking square roots: Solve by taking square roots:

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Solve the equation below by using the quadratic formula. Approximate the solutions to the nearest thousandth. Solve the equation below by using the quadratic formula. Approximate the solutions to the nearest thousandth.

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Solve by using the quadratic formula: Solve by using the quadratic formula:

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Solve the following equation: Solve the following equation:

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