If position of particles is x = ( 3t² - 2t + 1 ) m. find :- 1) velocity at time t 2) a acceleration at time t ?
Answers
Answered by
4
Step-by-step explanation:
Given that :
Position of particles (x) = 3t^2 - 2t +1
To Find :
- Velocity
- Acceleration
Solution :
As we know,
Velocity(V) = dx/dt
=> V = d(3t^2 - 2t + 1)/dt
=> V = 3×2t^(2 - 1) - 2×1t^(1-1) +0
----------------------¦
=> V = 6 t - 2 ¦
----------------------¦
Acceleration (a) = dv/dt
=> a = d(6t - 2)/dt
=> a = 6×1 t^1-1 - 0
=> a = 6 t^0
=> a = 6 ×1
=> a = 6 m/s Ans.
Answered by
7
Answer:
VELOCITY = dx/dt
V = d (3t² - 2t +1 ) / dt
V = 3 ×2t ^(2-1) - 2×1t ^ (1-1) +0
V = 6t -2
ACCELERATION = dv / dt
A = d(6t -2) / dt
A = 6 ×1 t^1-1 - 0
A = 6t^ 0
A = 6 × 1
A = 6m/s
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