vault backup: 2025-02-25 09:13:29
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| # Absolute Maximum | ||||
| # Absolute Maximum/Minimum | ||||
| A function $f$ has an *absolute maximum* at $c$ if $f(c) >= f(x)$. We call $f(c)$ the maximum value of $f$. | ||||
| The absolute **maximum** is the largest possible output value for a function. | ||||
|  | ||||
| The absolute maximum is the largest possible output value for a function. | ||||
|  | ||||
| # Absolute Minimum | ||||
| A function $f$ has an absolute minimum at $c$ if $f(c) <= f(x)$. $f(c)$ is the absolute minimum value of $f$. | ||||
| The absolute **minimum** is the smallest possible output value for a function. | ||||
|  | ||||
| The absolute minimum is the smallest possible output value for a function. | ||||
| - Where the derivative of a function is zero, there is either a peak or a trough. | ||||
|   | ||||
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