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Vijay posted an Question
July 04, 2022 • 21:34 pm 30 points
  • CSIR NET
  • Mathematical Sciences

28. let y, (x) & y, (x) defined on [0, 1] be twice continuously diffèrentiable functions satisfying y (x)+ y(x) + y(x) = 0. let w(x) be the wronskian of y, and

28. Let y, (x) & y, (x) defined on [0, 1] be twice continuously diffèrentiable functions satisfying y (x)+ y(x) + y(x) = 0. Let W(x) be the wronskian of y, and y, and satisly W(%) - 0. Then (A) Wx) = 0 for x e [0, 1] (C) Wx) >0 for x e (%, 1] (B) W(x) 0 for x e [0, 4) U (%, 1] (D) Wx)<0 for x e [0, )

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