The current of the circuit would be:
$$I=\dfrac{\varepsilon - \varepsilon'}{r+r'}=\dfrac{100-\varepsilon'}{1+r'}$$
But I do not understand the two methods of operation of the engine that the statement talks about: it rotates in normal regime and the engine is prevented from turning. What...
I've tried the following, but I don't get the correct result:
The moment of inertia of the system with respect to the axis of rotation is:
$$L=I\omega \Rightarrow I=\dfrac{L}{\omega}=\dfrac53 \, \textrm{kg m}^2$$
Then,
$$I=I_1+I_2\Rightarrow I_2=I-I_1=\dfrac53 -7=-\dfrac{16}3\, \textrm{kg...
Do you know of any place where I can look up things about the momentum (linear momentum) in fluid mechanics? It's just that when I have a variable velocity and it has to be integrated, I don't quite understand how to do it.
I have looked for videos and things and I can't find that they are...
Apart from finding this principal angle, it was requested that the ##x'## axis (that is, the ##x##-axis of the principal axis) should be the minimum and the ##y##-axis the maximum. That is to say, about the principal axes, that there is one that must have a maximum moment of inertia and another...
I was told that the ##x##-axis was going to be the minimum and with ##-45## I was left with the maximum.
So I put that changing the angle to ##45## would leave the ##x## as the minimum.
How is the mass inertia product calculated? I have two examples and each one uses something different.
Example 1:
Example 2: moments and product of inertia of the cylinder