0 where x(t) is a continuous function. If w(t) = x\u0131(t)x,(t) - xit)x2(t) with W (6) =7, Then the value of W (7) is:"> 0 where x(t) is a continuous">
Ashwini posted an Question
February 05, 2021 • 21:00 pm 30 points
  • IIT JAM
  • Mathematics (MA)

Let t1 and *2 be two solutions of "++ 2(t)x = 0, t >0 where x(t) is a continuous function. if w(t) = xı(t)x,(t) - xit)x2(t) with w (6) =7, then the value of w (

Let t1 and *2 be two solutions of "++ 2(t)x = 0, T >0 where x(t) is a continuous function. If w(t) = xı(t)x,(t) - xit)x2(t) with W (6) =7, Then the value of W (7) is:

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    Satpal singh

    for abel's theorem .see this video. https://youtu.be/rWamW5Orc7w

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