A ball is thrown vertically upward from the ground with a velocity of
15 m/s. One second later, another ball is thrown vertically upward with a velocity of 30
m/s. how far above the ground will the two balls be at the same level.
s=v1(t+1)−g(t+1)2/2s=v_1(t+1)-g(t+1)^2/2s=v1(t+1)−g(t+1)2/2
s=v2t−gt2/2s=v_2t-gt^2/2s=v2t−gt2/2
v1(t+1)−g(t+1)2/2=v2t−gt2/2→v_1(t+1)-g(t+1)^2/2=v_2t-gt^2/2\tov1(t+1)−g(t+1)2/2=v2t−gt2/2→
t=g/2−v1v1−v2−g=9.8/2−1515−30−9.8=0.407 (s)t=\frac{g/2-v_1}{v_1-v_2-g}=\frac{9.8/2-15}{15-30-9.8}=0.407\ (s)t=v1−v2−gg/2−v1=15−30−9.89.8/2−15=0.407 (s)
s=v2t−gt2/2=30⋅0.407−9.8⋅0.4072/2=11.4 (m)s=v_2t-gt^2/2=30\cdot0.407-9.8\cdot0.407^2/2=11.4\ (m)s=v2t−gt2/2=30⋅0.407−9.8⋅0.4072/2=11.4 (m) . Answer
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