Образование”




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RESULTS AND DISCUSSIONS 


“Fizika va texnologik ta’lim” jurnali | Журнал “Физико-технологического 
образование” | “Journal of Physics and Technology Education” 2021, № 4 (Online) 
 
Journal of Physics and Technology Education | https//phys-tech.jspi.uz/
13 
When using photocells, the question often arises of the energy efficiency of 
converting electrical energy. As we know, in practice two main modes of using 
photocells are applied - continuous and periodic. The calculation of the energy 
efficiency of solar cells for these modes is carried out according to different 
methods. So, to evaluate the effectiveness in continuous mode, the efficiency 
indicator is used. In periodic mode, the efficiency indicator does not reflect the 
picture of energy consumption [2]. 
In continuous operation, the photocell is constantly working on load. The 
power of this load may vary over time. Let us evaluate the effect of the 
efficiency of photocells on the duration of their work. Then for the load power 
and duration of work we have the following formulas 
i
P
P .
 
E
T
.
P
 
where P is the load power; P
i
power consumption from the battery; E is the 
available energy of the accumulator; T - the duration of the load; η is an 
indicator of efficiency. It can be seen that the duration of the load is 
proportional to the efficiency. So, if in the ideal case when η = 100% the battery 
life is 10 hours, then with a real value of 80% efficiency, the battery life 
decreases by 20% and will be 8 hours. In order to evaluate the efficiency of the 
photocell, we need to know the efficiency indicator at an arbitrary load power 
[1]. Now consider the proposed linear energy model of the solar cell. This 
model is a simplification of the real processes occurring in the photocell; 
accordingly, the efficiency indicator obtained using the model has a certain 
error. The model can be displayed in the form of an electrical circuit shown in 
Fig. 1. The essence of the circuit is that there is a load from the source of 
electrical energy displayed by the resistance R
n
. The R
s
and R
p
present in the 
resistance circuit simulate energy losses. P
p
models the no-load losses, and P
s
models the losses due to the introduced series resistance. A typical graph of this 
dependence is shown in Fig. 1. 



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