We know that
• It starts from rest. (The initial velocity is zero).
,
• The acceleration rate is 0.13 m/s^2.
,
• The distance covered is 344 m.
To find the magnitude of the boat's final velocity, we have to use the following formula.

Let's use the given magnitudes.
![\begin{gathered} v^2_f=0^2+2(0.13((m)/(s^2)))(344m) \\ v^2_f=89.44((m^2)/(s^2)) \\ v_f=\sqrt[]{89.44((m^2)/(s^2))} \\ v_f\approx9.46((m)/(s)) \end{gathered}](https://img.qammunity.org/2023/formulas/physics/college/wd5398xoccqkn3ghy9rsgwkdv0s3a0msbk.png)
(a) Therefore, the final velocity is 9.46 meters per second.
Now, to find the time it takes the boat to travel this distance, we use the following formula.

Using the given magnitudes, we have the following.

Let's solve for t.
![\begin{gathered} t=\sqrt[]{(2\cdot344m)/(0.13((m)/(s^2)))} \\ t=\sqrt[]{(688m)/(0.13)}\sec \\ t\approx72.75\sec \end{gathered}](https://img.qammunity.org/2023/formulas/physics/college/bpf83bsnjl50ghk6xrtiyt4eiyd60i8kqp.png)
(b) Therefore, it takes 72.75 seconds.