select the correct path equation
Particle having positions as
y=6t and X=3t^2
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The velocity and acceleration can never be zero.
Explanation:
We are given that:
- x = 3 t² - 6 t me
- y = t² - 2 t m
x = 3 t (t - 2) m , y = t (t - 2) m
x = 3 y
Angle made with x axis = Tan⁻¹ (1/3)
V (x) = 6 t - 6 m/s v (y) = 2 t - 2 m/s
V (x) = 3 v (y)
Angle made by velocity with x axis : Tan⁻¹ (1/3)
a (x) = 6 m/s^2 a_y = 2 m/s^2
a(x) = 3 a (y)
Angle made by acceleration with x axis = Tan⁻¹ (1 / 3)
a (x,y) = √(36+4) = 2√10 m/sec^2
As we know that acceleration is never zero.
V (x,y,t) = √(v²_x +v²_y) = √10 v(y)
V (x,y,t) = 2 √10 (t - 1) m/s
Velocity is zero at t = 1 sec
V (t=2 sec) = 2√10 m/s
At t = 2 sec, the velocity and acceleration vectors are parallel., as angles made by them with x axis are same
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