Answer:
Distance travelled in section BC = Area covered BC line with time axis.
\[=(2t-t)\times ({{v}_{0}}-0)=t\times {{v}_{0}}=t{{v}_{0}}\]
Distance travelled in section AB
= Area of triangle under AB
\[=\frac{1}{2}\times t\times {{v}_{0}}=\frac{t{{v}_{0}}}{2}\]
\[\therefore \]Distance travelled in section BC to AB
\[=t{{V}_{0}}:\frac{t{{V}_{0}}}{2}=1:\frac{1}{2}=2:1\]
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