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Title: Higher mathematics (solutions of equations) Part 2
Description: 1.3 There is function. To prove that d2z / dx ^ 2 + d2z / dy ^ 2 = 0 2.3 z = f (x, y) and A (x0, y0), B (x1, y1) 3.3 analysis for extremum of function 4.3 Scalar field z = f (x, y) and A1 (x1, y1), A2 (x2, y2) 5.3 method of least squares. evaluate approximate function 6.3 indefinite integral 7.3 definite integral 8.3 improper integral. convergence 9.3 evaluate area of the figure 10.3 evaluate arc length 11.3 evaluate solid volume (figure rotation)
Description: 1.3 There is function. To prove that d2z / dx ^ 2 + d2z / dy ^ 2 = 0 2.3 z = f (x, y) and A (x0, y0), B (x1, y1) 3.3 analysis for extremum of function 4.3 Scalar field z = f (x, y) and A1 (x1, y1), A2 (x2, y2) 5.3 method of least squares. evaluate approximate function 6.3 indefinite integral 7.3 definite integral 8.3 improper integral. convergence 9.3 evaluate area of the figure 10.3 evaluate arc length 11.3 evaluate solid volume (figure rotation)
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Title: Higher mathematics (solutions of equations) Part 2
Description: 1.3 There is function. To prove that d2z / dx ^ 2 + d2z / dy ^ 2 = 0 2.3 z = f (x, y) and A (x0, y0), B (x1, y1) 3.3 analysis for extremum of function 4.3 Scalar field z = f (x, y) and A1 (x1, y1), A2 (x2, y2) 5.3 method of least squares. evaluate approximate function 6.3 indefinite integral 7.3 definite integral 8.3 improper integral. convergence 9.3 evaluate area of the figure 10.3 evaluate arc length 11.3 evaluate solid volume (figure rotation)
Description: 1.3 There is function. To prove that d2z / dx ^ 2 + d2z / dy ^ 2 = 0 2.3 z = f (x, y) and A (x0, y0), B (x1, y1) 3.3 analysis for extremum of function 4.3 Scalar field z = f (x, y) and A1 (x1, y1), A2 (x2, y2) 5.3 method of least squares. evaluate approximate function 6.3 indefinite integral 7.3 definite integral 8.3 improper integral. convergence 9.3 evaluate area of the figure 10.3 evaluate arc length 11.3 evaluate solid volume (figure rotation)