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This mathematical visualization explores the geometrical meaning of derivatives through the relationship between sin(x) and cos(x). The animation demonstrates how the derivative represents the instantaneous rate of change and how the slope of the tangent line changes continuously along the curve. The video begins with the graph of f(x)=sin(x ...
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For the first one, the derivative and integral of e^x is just e^x. For the second one, limits and power rule are only the basics of the average calc class. For the third one, as I said, d/dx of e^x = e^x. e^x is the only function that has this property. For the last one, cos(60) and sin(30) both equal 1/2, and also tan(26.565) is also about 1/2. . . . . #calculusmemes #calculus #mathmemes
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