29. Let f(x, y) = x² – xy + y² – y. Find the directions u and the values of Du f(1, –1) for which a. Duf(1, –1) is largest c. Duf(1,–1) = 0 e. Duf(1,–1) = -3 b. Duf(1, –1) is smallest d. Duf(1, –1) = 4

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.CR: Review Exercises
Problem 41CR: For T:P4R5, and rank (T)=3, find nullity (T).
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29. Let f(x, y) = x² – xy + y² – y. Find the directions u and the
values of Du f(1, –1) for which
a. Duf(1, –1) is largest
c. Duf(1,–1) = 0
e. Duf(1,–1) = -3
b. Duf(1, –1) is smallest
d. Duf(1, –1) = 4
Transcribed Image Text:29. Let f(x, y) = x² – xy + y² – y. Find the directions u and the values of Du f(1, –1) for which a. Duf(1, –1) is largest c. Duf(1,–1) = 0 e. Duf(1,–1) = -3 b. Duf(1, –1) is smallest d. Duf(1, –1) = 4
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