Question:medium
Three forces \(F_1, F_2\) and \(F_3\) acting on a body of mass \(m\) keep the body stationary. If the forces \(F_1\) and \(F_2\) are mutually perpendicular, the acceleration of the body when the force \(F_3\) is removed is
Three forces \(F_1, F_2\) and \(F_3\) acting on a body of mass \(m\) keep the body stationary. If the forces \(F_1\) and \(F_2\) are mutually perpendicular, the acceleration of the body when the force \(F_3\) is removed is
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If forces balance initially, removing one gives net force equal to that force.
Updated On: Apr 24, 2026
- \(\frac{F_3}{m}\)
- \(\frac{F_1F_2}{m}\)
- \(\frac{(F_1 - F_2)}{m}\)
- \(\frac{F_1}{m}\)
- \(\frac{F_2}{m}\)
Show Solution
The Correct Option is A
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