ssrs fixed data matrix

ssrs fixed data matrix

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{{a, b, c}, {d, e, f}, {g, h, i}}

{{aa, bb, cc}, {dd, ee, ff}, {gg, hh, ii}}

Join[m1, m2]

[Note that f s is the Laplace transform of F t , and F t is the inverse Laplace transform of f s (see 12). Extensions to other functions f x are possible.] Ans. (a) cos t; b 1 e t sin 2t; c 1 5 te2t 3 e2t ; d 1 sin t t cos t 2 4 2 4 2

{{a, b, c}, {d, e, f}, {g, h, i}, {aa, bb, cc}, {dd, ee, ff}, {gg, hh, ii}}

- 147 -

Join[m1, m2, 2]

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Abel, integral test of, 334 summability, 305 theorems of, 282, 293 Absolute convergence: of integrals, 309, 312, 319 321 of series, 268, 283, 300 theorems on, 269, 283 Absolute maximum or minimum, 42 (See also Maxima and minima) Absolute value, 3 of complex numbers, 6 Acceleration, 74, 158 centripetal, 175 in cylindrical and spherical coordinates, 181 normal and tangential components of, 177 Accumulation, point of, 5, 117 (See also Limit points) Addition, 1 associative law of, 2, 8 commutative law of, 2 of complex numbers, 7, 13 of vectors, 151, 152, 163 Aerodynamics, 402 Aleph-null, 5 Algebra: fundamental theorem of, 43 of complex numbers, 6, 7, 13 15 of vectors, 151, 152, 163 171 Algebraic functions, 43 Algebraic numbers, 6, 13 countability of, 13 Alternating series, 267, 268, 282 convergence test for, 267, 268 error in computations using, 268, 282 Amplitude, 7 Analytic continuation, of gamma function, 376 Analytic functions, 393

{{a, b, c, aa, bb, cc},{d, e, f, dd, ee, ff},{g, h, i, gg, hh, ii}}

ArrayFlatten[{{m1, m2}, {m2, m1}}] {{a, b, c, aa, bb, cc}, {d, e, f, dd, ee, ff}, {g, h, i, gg, hh, ii}, {aa, bb, cc, a, b, c}, {dd, ee, ff, d, e, f}, {gg, hh, ii, g, h, i}} % //MatrixForm

b c aa bb cc a d e f dd ee ff h i gg hh ii g b c aa bb cc a dd ee ff f e f h i gg hh ii g

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Analytic part, of a Laurent series, 395 Anti-derivatives, 94 Approximations (see Numerical methods) by partial sums of Fourier series, 352 by use of di erentials, 78, 79, 130, 131 least square, 201 to irrational numbers, 9 using Newton s method, 74 using Taylor s theorem, 274 275 Archimedes, 90 Arc length, 99, 109 element, 157, 161, 174 Area, 100, 109 expressed as a line integral, 242 of an ellipse, 205 of a parallelogram, 155, 168 Argand diagram, 7 Argument, 7 Arithmetic mean, 10 Associative law, 2, 4 for vectors, 152, 155 Asymptotic series or expansions: for gamma function, 286, 292 Axiomatic foundations: of complex numbers, 6, 7 of real number, 4 of vector analysis, 155 Axis, real, 2 x, y and z, 121 Base, of logarithms, 4 Bases, orthonormal, 152 Bernoulli, Daniel, 336 Bernoulli numbers, 304 Bernoulli s inequality, 16 Bessel functions, 276 Bessel di erential equation, 276

The arrangement of the lists indicates that the two blocks on top, left to right, are m1 and m2. The bottom blocks are m2 and m1.

The following commands can be used to form submatrices:

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