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It is balanced when there is no consequential motion (example: pushing against a wall). In that case the reaction of whatever is receiving the force exactly equals it, in the opposed direction. If there is consequential motion, the force is said to be unbalanced, with an acceleration occurring of force/mass. D'Alembert pointed out that even in that case, the quantity "F-ma" is zero, leading to D'Alermbert's Principle, that if a force causes an acceleration, then it can be said that the force F is precisely balanced by a fictitious force of magnitude m.a in a direction opposite to the acceleration, so the system can be solved as if a static problem.

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Q: Is push a balanced force or an unbalanced force?
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-- "Inertia" is not a force. -- There is no such thing as a single balanced force or a single unbalanced force.


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