First, if we sketch the situation, we have the following:
We'll use the energy approach to solve the problem. We need to find out the displacement in the y axis. This can be achieved by finding the opposing catete, which is

This is how much it has traveled in the y axis. Its initial energy (gravitational potential) can be written as:

By the end, this same energy will have been turned into kinetic energy, thus:

So we know that

And finally
![v=\sqrt[\placeholder{⬚}]{(2*34.986)/(5.25)}=3.65(m)/(s)](https://img.qammunity.org/2023/formulas/physics/college/3ypkkjpe5xanotyzqgd4jlojzs4hbg25sg.png)
Then, our final answer is 3.65m/s