Step 1: Given data.
Jet velocity, \( V = 20 \, \text{m/s} \)
Plate velocity, \( u = 15 \, \text{m/s} \)
Step 2: Work done per unit weight of water.
The work done per unit weight is proportional to the product of plate velocity and the difference between jet velocity and plate velocity:
\[
W \propto u (V - u)
\]
Step 3: Efficiency of the plates.
Efficiency is defined as the ratio of work done to the kinetic energy of the jet:
\[
\eta = \frac{2u (V - u)}{V^2}
\]
Step 4: Substitution.
\[
\eta = \frac{2 \times 15 (20 - 15)}{20^2}
= \frac{2 \times 15 \times 5}{400}
= \frac{150}{400}
= 0.375
\]
Step 5: Convert to percentage.
\[
\eta \times 100 = 37.5 %
\]
\[
\boxed{ \text{Efficiency of the plates = 37.5%} }
\]
In levelling between two points A and B on the opposite banks of a river, the readings are taken by setting the instrument both at A and B, as shown in the table. If the RL of A is 150.000 m, the RL of B (in m) is ....... (rounded off to 3 decimal places). 
A one-way, single lane road has traffic that consists of 30% trucks and 70% cars. The speed of trucks (in km/h) is a uniform random variable on the interval (30, 60), and the speed of cars (in km/h) is a uniform random variable on the interval (40, 80). The speed limit on the road is 50 km/h. The percentage of vehicles that exceed the speed limit is ........ (rounded off to 1 decimal place). 