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15 Questions around this concept.
A man weighs 80 kg. He stands on a weighing scale in a lift which is moving upwards with a uniform acceleration of 5m/s2. What would be the reading on the scale. (g=10m/s2)
A man of mass 60 kg, is riding in a lift. The weights of the man, when the lift is accelerating upwards or downwards at $2 m s^{-2}$ are respectively:
A block of mass M placed inside a box descends vertically with acceleration 'a'.
The block exerts a force equal to one-fourth of its weight on the floor of the box.
The value of 'a' will be
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If mass m is placed on a weighing machine which is placed in the lift.
Actual weight = mg
Apparent weight = Reaction force
R Reaction force is given by reading of weighing machine.
1. Lift is at Rest
$
\begin{aligned}
& V=0, a=0 \\
& \text { use } F_{n e t}=m \vec{a} \\
& R-m g=0 \\
& R=m g
\end{aligned}
$
Apparent weight $=$ Actual weight
2. Lift is moving upward or down with constant Velocity
$
\begin{aligned}
& v=\text { const }, a=0 \\
& R=m g
\end{aligned}
$
Apparent weight $=$ Actual weight
3. Lift is accelerating Upward with acceleration = a
$
\begin{aligned}
& v=\text { variable, } \\
& \begin{array}{l}
a<g \\
R-m g=m a \\
R
\end{array} \\
& R(g+a)
\end{aligned}
$
Apparent weight > Actual weight
Lift is moving up with a = g
$\begin{aligned} & R-m g=m g \\ & R=2 m g\end{aligned}$
Apparent weight = 2 (Actual weight)
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