Philosophy is an activity that philosophers do and
in which they commit with the purpose of finding the truth through reason by stepping
back and asking the following questions: How do I verify that the results
obtained are reliable? Will there be another methodology to obtain results that
validate or refute the experiments? Is a theory correct if it was demonstrated
using mathematics and calculus? Can a data be refuted or affirmed using other
methods?
I have seen with great curiosity the following: Every time I send an exercise guide to my students, they always criticize me the fact that the guide does not have the results of the proposed exercises. My answer has always been: Do not doubt your results, be sure of what you do. Of course, for a student this does not say anything, they still want the answer of the exercise to see if their result is good, only then, they will be sure of what they do.
Well, let's apply philosophy on this topic with an example: When we solve a circuit of one loop, consisting of a power source and three resistors connected in series, for example, we start by calculating the total circuit current, the student wants to know if his result is correct. It is there where the philosopher makes him see that he must doubt his result, which is not bad, and look for a method that will help him verify the veracity of his result. For that we must go to the theoretical foundations, read and interpret the theoretical bases of the circuits connected in series.
In a series circuit, if we add the voltages of all the
resistances, this sum must be equal to the power supply of the circuit, with
which the law of Kirchhoff voltages arises. Therefore, if the law of voltages
says that the algebraic sum of all the voltages of a loop is equal to zero,
then I must calculate the voltage at each resistor and summed each must be
equal to the voltage supplied by the source, it is telling:
V1 + V2 + V3 = VT
Þ (V1 + V2 + V3) – VT
= 0
So, if in our calculation this happens, we will be,
not only validating our result, we will also be checking the Kirchhoff
Voltages Law and acquiring a basic knowledge in Electricity.
The circuit current can be calculated with Ohm's Law,
it goes like this:
I = Vt/Rt = 10 V/(3 + 2 + 5) = 1 Ampere
Let's see, if you doubt its result, which is fine, you
can use the characteristics of a circuit in serial connection, namely:
The current is constant throughout
the circuit (It is the same in all three resistors)
The sum of the voltages of each
resistance is equal to the source voltage
The total resistance of the circuit
or equivalent, is the sum of all the resistors of the circuit
To be sure that our current calculation is correct,
let's calculate the voltage at each of the circuit resistors, let's use Ohm's
Law, that is: V = RxI
As they are connected in series, the circuit current
is constant, 1 Ampere and therefore the voltage at each resistor is: V1
= 2×1 = 2 V, V2 = 3×1 = 3 V and V3 = 5×1 = 5 V,
therefore, if
we add the three calculated voltages we will get 2 + 3 + 5 = 10
Volts, which is the voltage generated by the power source of the circuit.
At this time, you check the Kirchhoff voltages law
and validate the calculation of its current, on the other hand, if it goes
beyond the proposed circuit model, we can conclude that in any electrical
generation system the total energy supplied is distributes in all the elements
that make up this system. If a generation system is powered by 220 Volts, it
(generation system) cannot have a voltage greater than that of the generation
source at any specific point in my electrical system, imagine in your home
where all the plugs have a voltage of 220 V and you connect a load that works
with 380 V. (What could be wrong?)
Now imagine applying this way of solving a power grid
to a more complex one, with more loops or nodes, you can always go beyond
running a few simple calculations, if you want to eliminate that dependence of
solving exercises with a solutionary next to it, step back and always try look
for the theory on which your study objectives are based, look for checking the
law or theory with your results and that is a way to verify that you are applying
the correct methods to solve electrical circuits.
That is why philosophizing in education is very important, allows the
student to go beyond what he or she has in a simple calculation, forces him to
think and in this way acquires the knowledge that can be useful in the
development of his academic career. Our current reality, where the student has
everything within reach of an app, wants the same thing to happen in their
basic, secondary or university studies.
There is no magic pill where knowledge is acquired
immediately, knowledge is acquired by reading, it is acquired wondering where
the reading is coming from, finally, always questioning, doubt is the beginning
and in the end the result is satisfactory.

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