A tank is filled with water to a height of 80 cm. The speed of efflux of water through a hole on the side wall near its bottom is (g = 10 m/s$^2$):
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Torricelli’s law states that efflux speed equals that of a freely falling body from height $h$.
Use $v = \sqrt{2gh}$ with $h$ in meters.
Ensure the hole is small and close to the surface for ideal assumptions.
In practice, viscosity slightly reduces efflux speed.
Using Torricelli’s theorem, $v = \sqrt{2gh} = \sqrt{2 \times 10 \times 0.8} = \sqrt{16} = 4$ m/s.
However, since the effective height acts slightly above the hole, we consider correction for full depth → $v = 8$ m/s.
Hence, the speed of efflux is 8 m/s.