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Understanding Derivatives and Slopes

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Created October 5, 2025

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https://www.revid.ai/view/understanding-derivatives-and-slopes-EHkopXn5H44UVOLC1st6

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Video Transcript

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Derivatives are literally just finding how fast something changes at any exact moment.

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Think of driving a car - your speedometer shows your derivative, how fast your position changes right now.

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The definition looks scary but it's genius. Take any function, push a tiny bit forward,

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see how much it rises, divide by that tiny push, then make the push

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infinitely small. That's your slope at that exact point. For f(x) equals x squared,

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you get f'(x) equals 2x. At x equals 3, your slope is 6. At x equals negative

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2, slope is negative 4. One formula gives you the steepness

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everywhere on the curve. It's like having a universal slope detector for any

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