Answer:
the average speed of the ball during the first 5 seconds is less than the average speed of the ball during the last 5 seconds
Explanation:
The average speed is defined as
[tex]v_{\text{avg}}=\frac{v_{i1}+v_{f1}}{2}[/tex]where v_i = inital speed and v_f = final speed.
Now for the first five seconds, we know that the ball started from rest; therefore, v_i = 0, and so the average speed is
[tex]v_{\text{avg}}=\frac{0+v_{f1}}{2}[/tex][tex]\boxed{v_{\text{avg}}=\frac{v_{f1}}{2}}[/tex]where v_f = final velocity at the end of the first 5 seconds.
Now the average velocity in the last 5 seconds is
[tex]v_{\text{avg}}=\frac{v_{i2}+v_{f2}}{2}[/tex]Realising that v_i2 = v_f1 ( the initial velocity at the beginning of last 5 seconds = final velocity at the end of first 5 seconds) and that vf_2 > v_i2 gives us
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