.
From your Physics textbook or from the Internet, you can learn that for an elastic string, velocity of the transverse wave is
    v =  ,
where  "T"  is tension of the string (in Newtons, N)  and  "d" is the linear density of the string (in kilograms per meter, kg/m).
In this formula, the velocity "v" of the transverse wave is in meters per second, m/s.
By substituting the given input values, you get
    193 =
,
where  "T"  is tension of the string (in Newtons, N)  and  "d" is the linear density of the string (in kilograms per meter, kg/m).
In this formula, the velocity "v" of the transverse wave is in meters per second, m/s.
By substituting the given input values, you get
    193 =  .
Square both sides and express  T =
.
Square both sides and express  T =  to get the value of  T  equal to  85.67 Newtons.
Answer.  The tension of the string is  85.67 Newtons.
  to get the value of  T  equal to  85.67 Newtons.
Answer.  The tension of the string is  85.67 Newtons.
Solved.
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My internet source was 
https://courses.lumenlearning.com/boundless-physics/chapter/waves-on-strings
You may find many other sources, using Google search with the keywords "transverse wave on a string".