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2. 9) is = 1 claim T= {A, B, C } O {[:] [:] [:]} A 13 C Pr 2. b) set C₁ linearly c) In A S = Sa reason up 4. S= + independent. why 3x3 C₂B+ C & span (A, systern C3 C each case, State Span (S) = = that [88] whether Span (T) in TR B) Explation why. {[:], [+], [::], [²:]} {[:], [!], [!], [..] } • [³]} {[:], [8], (:) 3. S = 3 0-2 has guarantees 2x2 [],[C], (),[ 0 only O } a trivial Solution

2. 9) is = 1 claim T= {A, B, C } O {[:] [:] [:]} A 13 C Pr 2. b) set C₁ linearly c) In A S = Sa reason up 4. S= + independent. why 3x3 C₂B+ C & span (A, systern C3 C each case, State Span (S) = = that [88] whether Span (T) in TR B) Explation why. {[:], [+], [::], [²:]} {[:], [!], [!], [..] } • [³]} {[:], [8], (:) 3. S = 3 0-2 has guarantees 2x2 [],[C], (),[ 0 only O } a trivial Solution

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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2. 9) is = 1 claim T= {A, B, C } {[:] [:] [:]} A 13 C Pr 2. b) set linearly c) In reason up 3x3 c₁ A + C₂ B + C₂ C = S = Sa independent. why 4. S= C & span (A, systern each case, State Span (S) = that [88] whether Span (T) in TR B) Explation why. {[:], [+], [::], [²:]} {[:], [!], [!], [..] } • [²]} {[:], [8], (:) 3 3. S = 0-2 [6].[6], (6), [8]] 2x2 has guarantees only a trivial Solution
Transcribed Image Text:2. 9) is = 1 claim T= {A, B, C } {[:] [:] [:]} A 13 C Pr 2. b) set linearly c) In reason up 3x3 c₁ A + C₂ B + C₂ C = S = Sa independent. why 4. S= C & span (A, systern each case, State Span (S) = that [88] whether Span (T) in TR B) Explation why. {[:], [+], [::], [²:]} {[:], [!], [!], [..] } • [²]} {[:], [8], (:) 3 3. S = 0-2 [6].[6], (6), [8]] 2x2 has guarantees only a trivial Solution
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