Time Reversal Property in Laplace Transform

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  • Опубліковано 8 вер 2024
  • Time Reversal Property in Laplace Transform
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    Lecture By: Ms. Gowthami Swarna, Tutorials Point India Private Limited

КОМЕНТАРІ • 9

  • @TutorialsPoint_
    @TutorialsPoint_  Рік тому

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  • @user-hi6cq1cm9i
    @user-hi6cq1cm9i 6 років тому +13

    Although t is replaced by -t, the ‘t’ in e^(-s*t) should not be change to e^(s*t). The result you proved is wrong

  • @avinashmuraleedhar
    @avinashmuraleedhar 10 місяців тому

    For every one asking about -ve sign
    Explanation bellow
    We know -t=a
    So T at + infinity,a is -ve infinity
    And T at -ve infinity,a is +ve infinity.
    So integral will change from +ve infinity to -ve infinity when a is substituted...
    Now -ve sign of da is used again to shift integral from -infinity to+ve infinity.....
    Which looks like laplace equation...
    Also st is positive as -s *-a is eith sa or -(-s)a
    Hope this helps...thanks..all the best

  • @-maitriganitashi6227
    @-maitriganitashi6227 9 місяців тому

    In reality, while solving numerical problems we observe the LT{f(-t)}= - F(-s).
    One may verify this.
    What is the explanation of presence of negative sign(-) associated with F(-s)?

  • @HishaMized
    @HishaMized 3 роки тому

    Dear Ma'am, there are a lot of irregularities with the mathematics. Especially the signs.

  • @sairam_604
    @sairam_604 3 роки тому +2

    If - t = a, how come dt=da?

  • @Pahadi_online
    @Pahadi_online 2 роки тому

    Although the way mam did derivation is wrong, She had the right answer in the beginning and that is:
    x(-t) ---- LT -----> X(-s)
    You can also prove this by time scaling property by simply putting a=-1
    If you people have furthers doubt please don't contact me.