Solution:
Let's find the acceleration:
a=υ2−υ1t=27.0−19.810.9=0.66a=\frac{\upsilon_2-\upsilon_1}{t}=\frac{27.0-19.8}{10.9}=0.66a=tυ2−υ1=10.927.0−19.8=0.66 m/s2.
Let's find the distance:
S=υ1t+at22=19.8⋅10.9+0.66⋅(10.9)22=S=\upsilon_1t+\frac{at^2}{2}=19.8\cdot{10.9}+\frac{0.66\cdot{(10.9)^2}}{2}=S=υ1t+2at2=19.8⋅10.9+20.66⋅(10.9)2=
=215.8+39.2=255=215.8+39.2=255=215.8+39.2=255 m.
Answer:
S = 255 m, a = 0.66 m/s2.
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