vault backup: 2025-01-28 11:19:36
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@ -18,4 +18,19 @@ The above formula can be used to find the *derivative*. This may also be referre
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## Secant Line
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A **Secant Line** connects two points on a graph.
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A **Tangent Line** represents the rate of change or slope at a single point on the graph.
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A **Tangent Line** represents the rate of change or slope at a single point on the graph.
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# Notation
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Given the equation $y = f(x)$, the following are all notations used to represent the derivative of $f$ at $x$:
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- $f'(x)$
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- $\dfrac{d}{dx}f(x)$
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- $y'$
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- $\dfrac{dy}{dx}$
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- $\dfrac{df}{dx}$
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- "Derivative of $f$ with respect to $x$"
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# Functions that are not differentiable at a given point
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- Where a function is not defined
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- Where a sharp turn takes place
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- If the slope of the tangent line is vertical
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