In the triangle USI
US = 26+13
US=39
SI=39
IU=x
In triangle WSH
WS=26
SH=26
WH=20
Thus, we get :

Ratio of the two sides of triangle are same and the angle S is common
So, by SAS Similarity
Triangle USI and triangle WSh are similar
From the properties of similar triangle, the ratio of corresponding sides of triangle are always similar
So,

Answer: x = 30