W(s, t) = F(u(s, t), v(s, t)), where F, u, and v are differentiable. %3D If u(1, — 3) — 7, и, (1, — 3) v:(1, – 3) = - 7, F„(7, 6) — 2, и(1, — 3) – 3, and F(7,6) - 8, v(1, – 3) = 6, v,(1, – 3) = 3, - 6, then find the following: %3D %3D W.(1, – 3). %3D W:(1, – 3)

Elementary Linear Algebra (MindTap Course List)
8th Edition
ISBN:9781305658004
Author:Ron Larson
Publisher:Ron Larson
Chapter6: Linear Transformations
Section6.1: Introduction To Linear Transformations
Problem 78E: Let S={v1,v2,v3} be a set of linearly independent vectors in R3. Find a linear transformation T from...
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W(s, t) = F(u(s, t), v(s, t)), where F, u, and v are differentiable.
If u(1, — 3) — 7, и, (1, — 3) — — 2, u(1, — 3)
v:(1, – 3) = - 7, Fu(7, 6)
- 8, v(1, – 3) = 6, və(1, – 3) = 3,
- 6, then find the following:
-
%3D
%3D
– 3, and F,(7,6)
W,(1, – 3) =
W:(1, – 3) =
%3D
Transcribed Image Text:W(s, t) = F(u(s, t), v(s, t)), where F, u, and v are differentiable. If u(1, — 3) — 7, и, (1, — 3) — — 2, u(1, — 3) v:(1, – 3) = - 7, Fu(7, 6) - 8, v(1, – 3) = 6, və(1, – 3) = 3, - 6, then find the following: - %3D %3D – 3, and F,(7,6) W,(1, – 3) = W:(1, – 3) = %3D
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