Rajat Jain posted an Question
April 28, 2020 • 23:23 pm 30 points
  • IIT JAM
  • Mathematics (MA)

9 consider the initial value problem y(t) = f(t) y(t). y(0) = 1 where f: r-> r is continuous. then this initial value problem has (a) (b) (c) (d) infinitely man

9 Consider the initial value problem y(t) = f(t) y(t). y(0) = 1 Where f: R-> R is continuous. Then this initial value problem has (A) (B) (C) (D) infinitely many solutions for some f a unique solution in R no solution in R for some f a solution in an interval containing 0, but not on R for some f

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    Piyush pachauri Best Answer

    PFA.

    cropped3509629474808849733.jpg
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    I don't understood

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    please explain in a easy way

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    I have just defined a function "g"After that it's just "Existence and Uniqueness"theorem

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