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If the velocity of a particle is v = A + Bt², where A and B are constants, then the distance travelled by it between 1s and 2s is:
- 3/2 A + 7B
- 3A + 7B
- 3A + 4B
- 3A + B/2
Correct answer: 3A + 7B
Solution
The distance travelled is obtained by integrating the velocity function v = A + Bt² with respect to time from t = 1s to t = 2s. The integral gives s = At + (Bt³)/3. Substituting the limits, the result is 3A + 7B.
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