Answer:
108 m
Explanation:
We can calculate the new position of the ball by adding the initial position to the change in position, which equals to product of average velocity (v = < -11, 30, 23 > m/s) and time (t = 3s)
[tex]s = s_0 + \Delta s = s_0 + vt = <8, 18, -15> + 3<-11, 30, 23>[/tex]
[tex]s = <8, 18, -15> + <-33, 90, 69>[/tex]
[tex]s = <-25, 108, 54>[/tex]
So the new height y of the ball at the end of 3s time is 108m