Velocity of a particle travelling along a straight line represented by +ve x-axis is given by 4 0≤t≤5 v (m/s) = 2t 6≤t<10 6t2 10≤t≤20 Find out the distance travelled by the particle between t=4 s to t=12 s.

Velocity of a particle travelling along a straight line represented by

1.	Velocity of a particle travelling along a straight line represented by +ve x-axis is given by 4 0≤t≤5 v (m/s) = 2t 6≤t<10 6t2 10≤t≤20 Find out the distance travelled by the particle between t=4 s to t=12 s.
Answer» Velocity of a particle travelling along a straight line represented by $+ v e$ $x$ -axis is given by $4$ $0 \leq t \leq 5$ $v (m/s)$ $=$ $2 t$ $6 \leq t < 10$ $6 t^{2}$ $10 \leq t \leq 20$ Find out the distance travelled by the particle between $t = 4 s$ to $t = 12 s$ .

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Velocity of a particle travelling along a straight line represented by +ve x-axis is given by 4 0≤t≤5 v (m/s) = 2t 6≤t&lt;10 6t2 10≤t≤20 Find out the distance travelled by the particle between t=4 s to t=12 s.

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Velocity of a particle travelling along a straight line represented by +ve x-axis is given by 4 0≤t≤5 v (m/s) = 2t 6≤t<10 6t2 10≤t≤20 Find out the distance travelled by the particle between t=4 s to t=12 s.