Аурика Луковкина

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модулирующего сигнала, тем сильнее неравенство. Зависимость mвых от частоты модуляции Ω приводит к частотным искажениям АМ сигнала при его прохождении через фильтр. Для уменьшения частотных искажений фильтр должен иметь амплитудно-частотную характеристику, близкую к П-образной.

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iVBORw0KGgoAAAANSUhEUgAAAJgAAAAsBAMAAABrt2xxAAAAMFBMVEU4IibXoWQ7Ootts+KIZlH78sWJTDn9/v5aKmQwZ6/3zJC5vMHHiU9EhrympI9XR2JKNd3NAAAC2ElEQVR42q2WMWvbQBSAj3rSEAjt0sWE0kFLKXQIB6aDsUtpJxtjhKCmDk2HLKYV6HJFOdrhWvQTNHQx2jRlCRjSDoZ08JJZSydjuhS82NBCCem7k52Y6E6WYz+wBt/x6d3d070P0XR0Y0otk+qC3IHHNlaMIMV/YmI30MI8Ax4HNCdsgJPsdLDCLLs8MHKgW0YSTmGWXS6YXIYe5nJKPxZywrwtAL7RsuTZsLww/TJmhw1nY/k5YYwn2WlhsAN1MydMvFW5jC6CwPS+9rCRek/Uy0iij5PfPOxlmW3ry0xUjbrMlHtm9Fow2Zo+uKTHtVGF1P6dswV4l