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InterpolateRoot[lhs rhs, {x, a, b}] solves the equation lhs = rhs using initial values a and b. Intersection[list1, list2] returns a sorted list of elements common to list1 and list2. If list1 and list2 are disjoint, i.e., they have no common elements, the command returns the empty list, {}. list1 list2 is equivalent to Intersection[list1, list2]. Inverse[matrix] computes the inverse of matrix. InverseLaplaceTransform[F[var1], var1, var2] computes the inverse Laplace transform of the function F, with independent variable var1, and expresses it as a function of var2. Join[list1, list2] combines the two lists list1 and list2 into one list consisting of the elements from list1 and list2. JordanDecomposition[matrix] computes the Jordan canonical form of matrix. KSubsets[list, k] returns a list containing all subsets of list of size k. LaplaceTransform[f[var1], var1, var2] computes the Laplace transform of the function f, with independent variable var1, and expresses it as a function of var2. Last[list] returns the element of list in the last position. LCM[m, n] returns the least common multiple of m and n. Length[list] returns the length of list, i.e., the number of elements in list. Less[x, y] or x < y is True if and only if x is numerically less than y. LessEqual[x, y] or x <= y or x y is True if and only if x is numerically less than or equal to y. Level[list, {levelspec}] returns a list consisting of those objects that are at level levelspec of list. Level[list, levelspec] returns a list consisting of those objects that are at or below level levelspec of list. Limit[f[x], x a] computes the value of lim f ( x ) .
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LinearSolve[a, b] produces vectors x such that a.x = b. LinearSolve[a] produces a LinearSolveFunction that can be used to solve a.x = b for different vectors b. List[elements] represents a list of objects. elements represents the members of the list separated by commas. List[elements] is equivalent to {elements}. ListContourPlot[array] generates a contour plot from a two-dimensional array of numbers. ListContourPlot3D[array] draws a contour plot of the values in array, a three-dimensional array of numbers representing the values of a function. ListDensityPlot[array] generates a density plot from a two-dimensional array of numbers. ListLinePlot[{y1, y2,...}] plots points whose y-coordinates are y1, y2, . . . and connects them with line segments. The x-coordinates are taken to be the positive integers. ListLinePlot[{{x1, y1}, {x2, y2},...,}] plots the points (x1, y1), (x2, y2), . . . and connects them with lines. ListLinePlot[list 1, list 2, ...] plots multiple lines through points defined by list 1, list2, . . . ListPlot[{y1, y2, ...}] plots points whose y-coordinates are y1, y2, . . . The x-coordinates are taken to be the positive integers, 1, 2, . . . ListPlot[{{x1, y1}, {x2, y2},..., }] plots the points (x1, y1), (x2, y2), . . . ListPlot3D[{{z11, z12,...}, {z21, z22,...},...}] generates a three-dimensional surface based upon a given array of heights. The x- and y-coordinate values for each data point are taken to be consecutive integers beginning with 1. ListPlot3D[{{x1, y1, z1}, {x2, y2, z2},...}] generates a three-dimensional surface based upon a given array of heights zj, which are the z-coordinates corresponding to the points . {xi, yi} ListPointPlot3D[list] plots the points in list in a three-dimensional box. list must be a list of sublists, each of which contains three numbers, representing the coordinates of points to be plotted. ListSurfacePlot3D[list] creates a three-dimensional polygonal mesh from the vertices specified in list, which should be of the form {{{x11, y11, z11}, {x12, y12, z12},...}, {{x21, y21, z21}, {x22, y22, z22},...},...} Log[x] represents the natural logarithm. If a base, b, other than e is required, the appropriate form is Log[b, x].
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