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"markdown": "# The first and second derivatives\n\n\n\nThis section uses these add-on packages:\n\n``` {.julia .cell-code}\nusing CalculusWithJulia\nusing Plots\nusing SymPy\nusing Roots\n```\n\n\n\n\n---\n\n\nThis section explores properties of a function, $f(x)$, that are described by properties of its first and second derivatives, $f'(x)$ and $f''(x)$. As part of the conversation two tests are discussed that characterize when a critical point is a relative maximum or minimum. (We know that any relative maximum or minimum occurs at a critical point, but it is not true that *any* critical point will be a relative maximum or minimum.)\n\n\n## Positive or increasing on an interval\n\n\nWe start with some vocabulary:\n\n\n> A function $f$ is **positive** on an interval $I$ if for any $a$ in $I$ it must be that $f(a) > 0$.\n\n\n\nOf course, we define *negative* in a parallel manner. The intermediate value theorem says a continuous function can not change from positive to negative without crossing $0$. This is not the case for functions with jumps, of course.\n\n\nNext,\n\n\n> A function, $f$, is (strictly) **increasing** on an interval $I$ if for any $a < b$ it must be that $f(a) < f(b)$.\n\n\n\nThe word strictly is related to the inclusion of the $<$ precluding the possibility of a function being flat over an interval that the $\\leq$ inequality would allow.\n\n\nA parallel definition with $a < b$ implying $f(a) > f(b)$ would be used for a *strictly decreasing* function.\n\n\nWe can try and prove these properties for a function algebraically – we'll see both are related to the zeros of some function. However, before proceeding to that it is usually helpful to get an idea of where the answer is using exploratory graphs.\n\n\nWe will use a helper function, `plotif(f, g, a, b)` that plots the function `f` over `[a,b]` coloring it red when `g` is positive (and blue otherwise). Such a function is defined for us in the accompanying `CalculusWithJulia` package, which has been previously been loaded.\n\n\nTo see where a function is positive, we simply pass the function object in for *both* `f` and `g` above. For example, let's look at where $f(x) = \\sin(x)$ is positive:\n\n::: {.cell hold='true' execution_count=4}\n``` {.julia .cell-code}\nf(x) = sin(x)\nplotif(f, f, -2pi, 2pi)\n```\n\n::: {.cell-output .cell-output-display execution_count=5}\n{}\n:::\n:::\n\n\nLet's graph with `cos` in the masking spot and see what happens:\n\n::: {.cell execution_count=5}\n``` {.julia .cell-code}\nplotif(sin, cos, -2pi, 2pi)\n```\n\n::: {.cell-output .cell-output-display execution_count=6}\n{}\n:::\n:::\n\n\nMaybe surprisingly, we see that the increasing parts of the sine curve are now highlighted. Of course, the cosine is the derivative of the sine function, now we discuss that this is no coincidence.\n\n\nFor the sequel, we will use `f'` notation to find numeric derivatives, with the notation being defined in the `CalculusWithJulia` package using the `ForwardDiff` package.\n\n\n## The relationship of the derivative and increasing\n\n\nThe derivative, $f'(x)$, computes the slope of the tangent line to the graph of $f(x)$ at the point $(x,f(x))$. If the derivative is positive, the tangent line will have an increasing slope. Clearly if we see an increasing function and mentally layer on a tangent line, it will have a positive slope. Intuitively then, increasing functions and positive derivatives are related concepts. But there are some technicalities.\n\n\nSuppose $f(x)$ has a derivative on $I$ . Then\n\n\n> If $f'(x)$ is positive on an interval $I=(a,b)$, then $f(x)$ is strictly increasing on $I$.\n\n\n\nMeanwhile,\n\n\n> If a function $f(x)$ is increasing on $I$, then $f'(x) \\geq 0$.\n\n\n\nThe technicality being the equality parts. In the second statement, we have the derivative is non-negative, as we can't guarantee it is positive, even if we considered just strictly increasing functions.\n\n\nWe can see by the example of $f(x) = x^3$ that strictly increasing functions can have a zero derivative, at a point.\n\n\nThe mean value theorem provides the reasoning behind the first statement: on $I$, the slope of any secant line between $d < e$ (both in $I$) is matched by the slope of some tangent line, which by assumption will always be positive. If the secant line slope is written as $(f(e) - f(d))/(e - d)$ with $d < e$, then it is clear then that $f(e) - f(d) > 0$, or $d < e$ implies $f(d) < f(e)$.\n\n\nThe second part, follows from the secant line equation. The derivative can be written as a limit of secant-line slopes, each of which is positive. The limit of positive things can only be non-negative, though there is no guarantee the limit will be positive.\n\n\nSo, to visualize where a function is increasing, we can just pass in the derivative as the masking function in our `plotif` functioLine truncated
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801.854,853.225 804.612,856.08 807.37,859.426 810.129,863.421 812.887,868.301 814.266,871.181 815.645,874.44 817.024,878.167 818.404,882.485 819.783,887.566
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821.162,893.663 822.541,901.162 823.92,910.693 824.61,916.538 825.299,923.37 825.989,931.501 826.679,941.399 827.368,953.813 828.058,970.02 828.747,992.442
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829.437,1026.42 830.127,1087.21 830.816,1252.21 831.506,96.8724 832.195,456.899 832.885,540.213 833.575,581.986 834.264,608.2 834.954,626.613 835.643,640.461
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836.333,651.367 837.022,660.246 837.712,667.659 838.402,673.97 839.091,679.428 839.781,684.212 840.47,688.449 841.85,695.65 843.229,701.575 844.608,706.562
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845.987,710.837 848.745,717.83 851.504,723.357 854.262,727.872 857.021,731.654 859.779,734.884 862.537,737.686 868.054,742.337 873.571,746.073 878.473,748.846
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883.376,751.233 888.278,753.32 893.181,755.165 902.986,758.301 912.791,760.887 932.402,764.961 952.012,768.083 969.209,770.311 986.405,772.205 1003.6,773.85
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1020.8,775.303 1058.3,777.987 1095.79,780.208 1133.51,782.128 1171.23,783.828 1254.64,787.085 1334.01,789.816 1416.52,792.499 1485.99,794.759 1570.79,797.68
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1648.48,800.712 1684.36,802.311 1720.23,804.102 1756.57,806.188 1792.91,808.673 1813.28,810.314 1833.64,812.204 1854.01,814.432 1874.37,817.136 1892.82,820.195
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1911.28,824.154 1920.5,826.644 1929.73,829.638 1934.34,831.386 1938.95,833.347 1943.57,835.573 1948.18,838.131 1953.46,841.596 1958.74,845.845 1961.39,848.368
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1964.03,851.24 1966.67,854.553 1969.31,858.435 1971.95,863.074 1974.59,868.759 1975.91,872.13 1977.23,875.962 1978.55,880.372 1979.87,885.522 1981.19,891.649
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1982.51,899.112 1983.17,903.51 1983.83,908.482 1984.49,914.166 1985.15,920.75 1985.81,928.503 1986.47,937.818 1987.13,949.306 1987.79,963.973 1988.46,983.626
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1989.12,1011.95 1989.78,1058.06 1990.44,1154.74 1991.1,1751.15 1991.76,362.636 1992.42,502.416 1993.08,558.932 1993.74,591.504 1994.4,613.331 1995.06,629.257
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1995.72,641.534 1996.38,651.369 1997.04,659.476 1997.7,666.306 1998.36,672.163 1999.68,681.737 2001,689.29 2002.32,695.443 2003.64,700.579 2004.96,704.949
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2006.28,708.725 2008.92,714.952 2011.56,719.908 2014.2,723.969 2016.84,727.375 2019.49,730.281 2022.13,732.799 2027.41,736.959 2032.69,740.276 2037.58,742.81
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2042.47,744.959 2047.36,746.81 2052.25,748.424 2062.03,751.111 2071.81,753.267 2091.38,756.531 2110.94,758.903 2130.22,760.69 2149.51,762.108 2168.8,763.263
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2188.08,764.222 2225.53,765.689 2262.98,766.796 2339.76,768.384 2423.89,769.518 2546.09,770.574 2571.16,770.737
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