

Energy loss for wireless energy transmission is actually surprisingly low. Here is an example of 80% efficiency over 1 kilometer: https://ieeexplore.ieee.org/document/1123672


Energy loss for wireless energy transmission is actually surprisingly low. Here is an example of 80% efficiency over 1 kilometer: https://ieeexplore.ieee.org/document/1123672


I use a rolling release distro (void) and I haven’t had to touch my system configuration since I set it up 4 years ago.
Heresy! AmogOS should be S+ tier.


Uncommon Washington State L
What do you mean? Lasers have always pointed left.
0 dollars is 0 dollars


Reminds me of the crow lady from the Good Place.
I was referring to seeing an adult using a Chromebook in general. Of course I haven’t seen another adult use “the hub;” it’s not like people use it in public.
Who tf is accessing the hub on a chromebook? Never seen an adult use one, so I sure hope it isn’t teenagers on their school laptop . . .
You will however have a good deal easier time climbing the corporate ladder.
This you?



The “right” solution doesn’t work. Each light switch can turn the lightbulb on by being up or being down. This means there is 3*2=6 possible cases of which light switch state turns on the light bulb. So we need to make 3 observations to bring it down to one case. An example of the original logic failing is that the light bulb being on could mean either that switch 2 being up turns it on, switch 1 being down turns it on, or switch 3 being down turn it on.
I present an alternative solution. Since the conventional solution says that we can feel its temperature, we know the light bulb is within reach. We can visit the room first, unplug the light bulb, and bring it back to the light switches. Then we can check all 2^3 permutations of light switches to see which one effects the bulb. Of course, it is likely that non affects it after unplugging it, but it could be a wireless light bulb.
Ah yes, 1000 year old civilizations, famous for having modern high efficiency photovoltaics.
It’s the derivative of the unit tangent vector at t with respects to t. The unit tangent vector has length 1 and points in the direction the curve is traveling. Since it’s length is fixed at 1, this means the derivative describes how much the direction of the curve is changing with respects to t.
I got you bro. Use one of these formulas

I was expecting this to be a joke. No way you are serious about this.