Create a transformed sine or cosine equation with parameters a, k, d, c, with the following characteristics:?

Update:

a-verticle factor. k- horizanta factor, d- horizantal transition, c- verticle trans

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  • ted s
    Lv 7
    1 month ago

    w(t) = 5 sin ( 3 (x - 1 ) - π / 4) - 17

    • Pope
      Lv 7
      1 month agoReport

      I am guessing it must be getting late wherever you are. Function w has t as its argument, but the function definition is independent of t. Supposing x as the argument, the function has two horizontal translations, which together are not a multiple of any of those special angles.

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  • Pope
    Lv 7
    1 month ago

    The parameters a, k, d, and c require explanation. You must be referring to some convention established in your textbook or other course materials. Those are not like fundamental constants π or e. Whatever meaning was attached to them in your course, it is not recognized in all mathematics discussions worldwide.

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    • Pope
      Lv 7
      1 month agoReport

      y = acos[(x - d)/k] + c

      Just select values for the parameters, subject to the conditions you were given, and substitute.

      As for that reflection, the graph of this equation has two vertical axes of reflection on every period, so the reflection pretty much takes care of itself.

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