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APPENDIX
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RevolutionPlot3D[z[r, ], {r, rmin, rmax}] generates a plot of the surface z = z(r, ) , rmin r rmax, described in cylindrical coordinates. RevolutionPlot3D [z[r, p], {r, rmin, rmax}, {p, pmin, pmax}] generates a plot of the surface z = z(r, ), rmin r rmax, min max. Roots[lhs rhs, variable] produces the solutions of a polynomial equation. RotateLeft[list] cycles each element of list one position to the left. The leftmost element is moved to the extreme right of the list. RotateLeft[list, n] cycles the elements of list precisely n positions to the left. The leftmost n elements are moved to the extreme right of the list in their same relative positions. If n is negative, rotation occurs to the right. RotateRight[list] cycles each element of list one position to the right. The rightmost element is moved to the extreme left of the list. RotateRight[list, n] cycles the elements of list precisely n positions to the right. The rightmost n elements are moved to the extreme left of the list in their same relative positions. If n is negative, rotation occurs to the left. RotateShape[object, e, p, x] rotates object using the Euler angles , , and . Round[x] returns the integer closest to x. If x lies exactly between two integers (e.g., 5.5), Round returns the nearest even integer. RowReduce[matrix] reduces matrix to reduced row echelon form. SeedRandom[n] initializes the random number generator using n as a seed. This guarantees that sequences of random numbers generated with the same seed will be identical. SeedRandom[ ] initializes the random number generator using the time of day and other attributes of the current Mathematica session. Series[f[x], {x, a, n}] generates a SeriesData object representing the nth degree Taylor polynomial of f(x) about a. SeriesCoefficient[series, n] returns the coefficient of the nth degree term of a SeriesData object. Show[g1, g2, . . .] plots several graphs on a common set of axes. Sign[x] returns the values 1, 0, 1 depending upon whether x is negative, 0, or positive, respectively. Simplify[expression] performs a sequence of transformations on expression, and returns the simplest form it finds. Sin, Cos, Tan, Sec, Csc, and Cot respectively represent the six basic trigonometric functions, sine, cosine, tangent, secant, cosecant and cotangent. Sinh, Cosh, Tanh, Sech, Csch, and Coth represent the six hyperbolic functions. Solve[equations, variables] attempts to solve equations for variables. Sort[list] sorts the list list in increasing order. Real numbers are ordered according to their numerical value. Letters are arranged lexicographically, with capital letters coming after lowercase. SphericalPlot3D[ q, e, p] generates a complete plot of the surface whose spherical radius, r, is defined as a function of f and q. SphericalPlot3D[[ q, {e, e min, e max}, {p, p min, p max}] generates a plot of the surface whose spherical radius, r, is defined as a function of f and q over the intervals f min f f max, q min q q max. Sqrt[x] or x gives the non-negative square root of x. StringDrop[string, n] returns string with its first n characters dropped. StringDrop[string, n] returns string with its last n characters dropped. StringDrop[string, {n}] returns string with its nth character dropped. StringDrop[string, { n}] returns string with the nth character from the end dropped. StringDrop[string, {m, n}] returns string with characters m through n dropped. StringInsert[string1, string2, n] yields a string with string2 inserted starting at position n in string1. StringInsert[string1, string2, n] yields a string with string2 inserted starting at the nth position from the end of string1. StringInsert[string1, string2, {n1, n2,...}] inserts a copy of string2 at each of the positions n1, n2, ... of string1.
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