Excursions in Mathematics, Loose-Leaf Edition Plus MyLab Math with Pearson eText -- 18 Week Access Card Package
9th Edition
ISBN: 9780136208754
Author: Tannenbaum, Peter
Publisher: PEARSON
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Textbook Question
Chapter 3, Problem 54E
Three players
Figure
a. Which items go to A?
b. Which items go to B?
c. Which items go to C?
d. Which items are left over?
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Q3: Define the linear functional J: H(2)
R by
1(v) = a(v. v) - L(v)
Let u be the unique weak solution to a(u,v) = L(v) in H() and suppose that
a(...) is a symmetric bilinear form on H(2) prove that
1- u is minimizer. 2- u is unique. 3- The minimizer J(u,) can be rewritten under
algebraic form
u Au-ub.
J(u)=u'Au-
Where A. b are repictively the stiffence matrix and the load vector
==
1. A separable differential equation can be written in the form hy) = g(a) where h(y) is a function of y
only, and g(x) is a function of r only.
All of the equations below are separable. Rewrite each of these in the form h(y) = g(x), then find
a general solution by integrating both sides. Determine whether the solutions you found are explicit
(functions) or implicit (curves but not functions)
(a) 1' = — 1/3
(b) y' =
=
---
Y
(c) y = x(1+ y²)
Chapter 3 Solutions
Excursions in Mathematics, Loose-Leaf Edition Plus MyLab Math with Pearson eText -- 18 Week Access Card Package
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