The potential energy of a particle varies with position x according to the relation 2 U x 4x x . The point x = 2 is a point of 1) stable equilibrium 2) unstable equilibrium 3) neutral equilibrium 4) none of the above
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Answered by
2
Answer:
Explanation:
Taking 2nd derivative
Stable ------ +ve
Unstable ---- -ve
Neutral ------ 0
Here
1st derivative is
du /dx = 2x -4
2nd derivative is
2 which is +ve
Answered by
1
Answer:
Explanation
U(x) = X2 - 4X
F =0
dU(x)/dx =0
2x -4 =0 x=2
d2U/dx2 = 2 ← 0
I.e. U is minimum hence
x=2 is a point of stable equilibrium
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