Convolution Example - Solve for x(t) * h(t)
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Convolution 2
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Convolution 2
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The convolution integral is a very handy tool in the study of the Laplace transform — a very important topic in many math and engineering courses such as differential equations, circuit analysis, and control systems. #math #engineering #electricalengineering | ElectricalMath
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The convolution integral is a very handy tool in the study of the Laplace transform — a very important topic in many math and engineering courses such as differential equations, circuit analysis, and control systems. #math #engineering #electricalengineering | ElectricalMath
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Convolution in the Laplace Transform #maths #engineering
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Convolution in the Laplace Transform #maths #engineering
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Convolution
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Convolution is a topic many students find challenging. In this video, I demonstrate the graphical method for solving convolution integrals. Step 1: Graph the two functions/signals Step 2: Change the independent variable from 𝑡 to 𝜏 Step 3: Choose one of the two functions to flip (reflect about the vertical axis) Step 4: Give this reflected signal a horizontal translation/shift of 𝑡 units. Step 5: Investigate the regions of overlap between this transformed signal and the other signal. Set up a
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