A company's server response time $($in milliseconds$)$ is modeled by $T(x)$ where $x$ is the number simultaneous user requests. When there are more than $N$ simutaneous requests, the response time slows down. $T(x)$ is given by

$T(x)=\{\begin{array}{ccc}ax& bif& xN\\ cx& dif& x>N\end{array}$

Suppose that $a=0\mathrm{.}66,b=19,c=0\mathrm{.}20,d=42,$ and $N=132.$ Determine the server's response time as the number of simultaneous requests approaches $N$ from the left. That is$,$ find:

$\underset{x{N}^{-}}{lim}T(x)$

Write only a number as your answer. Round to $1$ decimal place.