Question 3 of 8 < > View Policies Show Attempt History Your Answer Correct Answer (Used) Your answer is correct. Determine the values of a, if any, for which all solutions of the differential equation y" — (2a −10)y' + (a² − 10a +24)y = 0 - tend to zero as t→∞o. Also determine the values of a, if any, for which all (nonzero) solutions become unbounded as t → ∞. There is no value of a for which all solutions will tend to zero as t → ∞o. All solutions will tend to zero as to whenever: α < 4 There is no value of a for which all solutions will become unbounded as t → ∞o. All (nonzero) solutions will become unbounded as t→ ∞o whenever: a 6 2
Question 3 of 8 < > View Policies Show Attempt History Your Answer Correct Answer (Used) Your answer is correct. Determine the values of a, if any, for which all solutions of the differential equation y" — (2a −10)y' + (a² − 10a +24)y = 0 - tend to zero as t→∞o. Also determine the values of a, if any, for which all (nonzero) solutions become unbounded as t → ∞. There is no value of a for which all solutions will tend to zero as t → ∞o. All solutions will tend to zero as to whenever: α < 4 There is no value of a for which all solutions will become unbounded as t → ∞o. All (nonzero) solutions will become unbounded as t→ ∞o whenever: a 6 2
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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