Case #1:
Last May I was interviewing people for an electrical engineering position at our lab. I came up with what I thought was an easy written test for each of them to take. It consisted of three questions. The first was to solve for the current through a resistor (that’s connected to a battery) using Ohm’s Law. The second was very similar, but consisted of two resistors in series with a voltage source. The third was essentially an algebra problem, and they had to solve for a variable.
One of the interviewees had a BS and MS in electrical engineering, and was about to graduate with a PhD in electrical engineering. He seemed very bright and knowledgeable when we spoke with him. I gave him the test. He got the first problem correct. Here is what he did on the second problem:
As can be seen, he thinks the current in the top wire is different than the current in the bottom wire. Did I mention he was about to graduate with a PhD in electrical engineering?
Here is what he did on the third problem:
This really isn’t an electrical engineering problem. It’s really just an algebra problem, where the interviewee must solve for a variable. It looks like he didn’t even attempt it.
Case #2:
We hired someone a few years ago. Lets call him Mike. He has a BS in electrical engineering, and is currently getting his MS in it. I am not his immediate supervisor and have not worked with him much. But he doesn’t seem like he knows anything based on my limited interactions with him. (And because he can’t do anything, he doesn’t do anything - he sits around and talks all day.) Another coworker, let’s call him Bob, has been tasked with mentoring Mike. Bob asked Mike to go in the lab and measure the capacitance between two metal plates that are separated by air. Each plate has a radius of 3 inches, and the plates are 3 inches apart. Bob also told Mike to calculate the theoretical capacitance. It’s a simple equation: C = e0*A/d, where e0 is the permittivity of a vacuum (8.8541878188E-12 F/m), A is the area of each plate, and d is the distance between the plates. (To be even more accurate, you could also multiply the answer by 1.0006 take into account that it’s air and not a vacuum.) This is what Mike sent to Bob:
His formula is correct, but he plugged in inches for the dimensions. He’s mixing meters with inches! How do you get through engineering school without knowing all of the “like” units in a formula must match? Just… how? And then he screws up the permittivity number twice: by first omitting the second most significant digit, and then turning a 10^-12 to a 10^12. And then he ignored the red flag: the answer was in trillions farads, and not trillionths of a farad.
Now, I don’t want to sound holier-than-thou here; I’ve made plenty of mistakes at my workplace. But these just seem so basic that I have to wonder what’s going on at these colleges.