1. (20 points) Jia participates in a triathlon, first swimming 1.5 kilometers, then cycling 40 kilometers, and finally running 10 kilometers. Jia's running speed is 5 times the swimming speed, and the cycling speed is 2.5 times the running speed. Jia's total time for swimming and running is 6 minutes more than the time for cycling. Therefore, the total time Jia takes to complete the entire race is $\qquad$ minutes.
【Analysis】According to the problem, let the swimming speed be $x$ kilometers per minute, the running speed be $5 x$ kilometers per minute, and the cycling speed be $2.5 \times 5 x$ kilometers per minute. According to the time spent swimming + the time spent running - the time spent cycling $=6$, we can set up an equation to solve.

【Solution】Let the swimming speed be $x$ kilometers per minute, the running speed be $5 x$ kilometers per minute, and the cycling speed be $2.5 \times 5 x$ kilometers per minute.
$$
\begin{array}{l}
\frac{1.5}{\mathrm{x}}+\frac{10}{5 \mathrm{x}}-\frac{40}{2.5 \times 5 \mathrm{x}}=6 \\
\frac{1.5}{\mathrm{x}}+\frac{2}{\mathrm{x}}-\frac{3.2}{\mathrm{x}}=6 \\
1.5+2-3.2=6 x \\
\\
\qquad \begin{aligned}
0.3=6 x
\end{aligned} \\
x=0.05 \\
5 x=5 \times 0.05=0.25 \\
2.5 \times 5 x=2.5 \times 5 \times 0.05=0.625 \\
(1.5 \div 0.05)+(10 \div 0.25)+(40 \div 0.625) \\
=30+40+64 \\
=134 \text { (minutes) }
\end{array}
$$

Answer: The total time for the entire competition is 134 minutes.
Therefore, the answer is: 134.