= = t and y2(t) = t2. If = 15. The differential equation y" – ķy' + žy = 0 has solutions yi(t) y" – ķy' + y = 2, y(1) =
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= = t and y2(t) = t2. If = 15. The differential equation y" – ķy' + žy = 0 has solutions yi(t) y" – ķy' + y = 2, y(1) =
= = t and y2(t) = t2. If = 15. The differential equation y" – ķy' + žy = 0 has solutions yi(t) y" – ķy' + y = 2, y(1) = 0 and y'(1) = 0, then y(2) = A. 0 B. -6 C. 8 In 2 D. 8 In 2 - 4 E. 8 In 2 +4 = = =
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