vault backup: 2025-01-26 17:47:19
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@ -7,9 +7,10 @@ Interpreting it, this can be described as the change in $y$ over the change in $
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- Speed is always positive
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- Velocity is directional
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As the distance between the two points
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As the distance between the two points $a$ and $b$ grow smaller, we get closer and closer to the instantaneous velocity of a point. Limits are suited to describing the behavior of a function as it approaches a point.
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If we have the coordinate pair $(a, f(a))$, and the value $h$ is the distance between $a$ and another $x$ value, the coordinates of that point can be described as ($(a + h, f(a + h))$. With this info:
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- The slope of the secant line can be described as $
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# Line Types
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## Secant Line
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A **Secant Line** connects two points on a graph.
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