MAT2615

University of South Africa

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Gilbert Strang, Edwin \"Jed\" Herman

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MAT2615 Assignment 3 2026 - DUE 2026 [COMPLETE ANSWERS];100% TRUSTED WORKING
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febrero 2026

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MAT2615 Assignment 3 2026 - DUE 2026 [COMPLETE ANSWERS];100% TRUSTED WORKINGS.1. (Sections 10.1, 10.2) Consider the R 2 − R function f defined by f (x, y) = x 2 − 6x + 3y 2 − y 3 . (a) Find all the critical points of f. (The function has two critical points.) (5) (b) Use Theorem 10.2.9 to determine the local extreme values and minimax values of f. Also determine (by inspection) whether any of the local extrema are global extrema. (5) [10] 2. (Sections 2.6, and Chapter 10) Let L...
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Examen

MAT2615 Assignment 2 2026 - DUE 2026 [COMPLETE ANSWERS];100%TRUSTED WORKING
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febrero 2026

2025/2026

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MAT2615 Assignment 2 2026 - DUE 2026 [COMPLETE ANSWERS];100%TRUSTED WORKING 1. (Sections 3.2, 7.5 and 7.9) Consider the R 2 − R function f defined by f(x, y) = 1 − x 2 − y 2 . Let C be the contour curve of f through the point (1, −1), let L be the tangent to C at (x, y) = (1, 1) and let V be the tangent plane to f at (x, y) = (1, 1). (a) Find the equation of the curve C. (2) (b) Find a vector in R 2 that is perpendicular to C at (x, y) = (1, 1). (2) (c) Find the Cartesian e...
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MAT2615 Assignment 1 (COMPLETE ANSWERS) 2025 - DUE 15 May 2025; 100% TRUSTED Complete, trusted solutions and explanations..
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febrero 2025

2024/2025

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MAT2615 Assignment 1 (COMPLETE ANSWERS) 2025 - DUE 15 May 2025; 100% TRUSTED Complete, trusted solutions and explanations..
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