The definition of the term "Graphs of Exponential Functions."

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Solving Quadratic Equations Graphically, Example 1: Two solutions, one positive, one negative. Parabola opens downward.

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Solving Quadratic Equations Graphically, Example 2: Two solutions, one positive, one negative. Parabola opens upward.

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Solving Quadratic Equations Graphically, Example 3: Two solutions, both positive. Parabola opens downward.

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Solving Quadratic Equations Graphically, Example 4: Two solutions, both negative. Parabola opens upward.

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Solving Quadratic Equations Graphically, Example 5: One solution. Parabola opens downward.

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Solving Quadratic Equations Graphically, Example 6: One solution. Parabola opens upward.

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Solving Quadratic Equations Graphically, Example 7: No solutions. Parabola opens upward.

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Solving Quadratic Equations Graphically, Example 8: No solution. Parabola opens downward.

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Example 1: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a = 1, c = 1.

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Example 2: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a = 1, c > 1.

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Example 3: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a = 1, c < 0.

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Example 4: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a = 1, 0< c < 1.

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Example 5: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a > 0, c = 1.

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Example 6: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a < 0, c = 1.

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Example 7: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a > 0, c > 1.

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Example 8: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a < 0, c > 1.

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Example 9: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, a > 0, 0 < c < 1.

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Example 10: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: 0 < b < 1, 0 < c < 1.

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Example 11: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a = 1, c = 1.

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Example 12: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a = 1, c > 1.

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Example 13: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a = 1, c < 0.

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Example 14: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a = 1, 0< c < 1.

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Example 15: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a > 0, c = 1.

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Example 16: The graph of an exponential function of the form y = a * b^(cx), under the following conditions: b = 2, a < 0, c = 1.

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