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  1. A topographical map contains curved lines called contour lines. Each contour line corresponds to the points on the map that have equal elevation (Figure 1). A level curve of a function of two variables [latex]f\,(x,\ y)[/latex] is completely analogous to a counter line on a topographical map.

  2. Nov 16, 2022 · The level curves (or contour curves) for this surface are given by the equation are found by substituting \(z = k\). In the case of our example this is, \[k = \sqrt {{x^2} + {y^2}} \hspace{0.25in}\hspace{0.25in} \Rightarrow \hspace{0.25in}\hspace{0.25in}{x^2} + {y^2} = {k^2}\]

    • what is an example of a level curve graph that will make two lines in one cell excel1
    • what is an example of a level curve graph that will make two lines in one cell excel2
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    • what is an example of a level curve graph that will make two lines in one cell excel4
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  3. A topographical map contains curved lines called contour lines. Each contour line corresponds to the points on the map that have equal elevation . A level curve of a function of two variables f (x, y) f (x, y) is completely analogous to a contour line on a topographical map.

  4. Dec 29, 2020 · Given a function \(z=f(x,y)\), we can draw a "topographical map'' of \(f\) by drawing level curves (or, contour lines). A level curve at \(z=c\) is a curve in the \(x\)-\(y\) plane such that for all points \((x,y)\) on the curve, \(f(x,y) = c\).

  5. One way to collapse the graph of a scalar-valued function of two variables into a two-dimensional plot is through level curves. A level curve of a function $f(x,y)$ is the curve of points $(x,y)$ where $f(x,y)$ is some constant value.

  6. Sep 29, 2023 · Topographical maps can be used to create a three-dimensional surface from the two-dimensional contours or level curves. For example, level curves of the distance function defined by \(f(x,y) = \frac{x^2 \sin(2y)}{32}\) plotted in the \(xy\)-plane are shown at left in Figure \(\PageIndex{8}\).

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  8. Nov 17, 2020 · A level curve of a function of two variables \(f(x,y)\) is completely analogous to a contour line on a topographical map. Figure \(\PageIndex{6}\): (a) A topographical map of Devil’s Tower, Wyoming.

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