The kinematics of the uniform motion allows us to find the final position vector
      r = (-41.575 i + 42.253 j) m
Given parameters
to find
The uniform motion occurs when the velocity of the bodies is constant, in this case the relationship can be used for each axis
        v = [tex]\frac{x-x_o}{t}[/tex]
        x = x₀ + v t
Where vₓ it  is the velocity, x the displacement, x₀ the initial position and t the time
Let's set a reference system with the horizontal x-axis. Regarding which we carry out the measurements
X axis
we look for the final position
      x = x₀ + vₓ t
      x = -17.5 -2.25 10.7
      x = -41.575 m
Y Axis
we look for the final position
      y = y₀ + v_y t
      y = 23.1 + 1.79 10.7
     y = 42.253 m
In conclusion, using the kinematics of uniform motion, find the final position vector
      r = (-41.575 i + 42.253 j) m
learn more about uniform motion here:
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