Putting in a minus hoping that the viewer doesn't see it. That's low. That's not a simple maths problem. That's a simple optical illusion (people see what the want or expect to see, people get caught in patterns etc). Real people write numerals or use a tally, they don't write 1+1+1. Or if you want to get all mathematical they use sigma notation.
Also, no-one I know of uses PEDMAS etc, at a college level. Division and Multiplication are the same process, as are indices, Addition and Subtraction are also similar process, and if you know the Law of Distribution, then you get to ignore Parentheses. The amount of people using our old Pneumonic: BODMAS, who got it wrong (Brackets of Division Multiplication Addition & Subtraction) and ended up with something ridiculous is amazing. No use of Order of Operations that is correct will come up with the wrong answer (One that isn't 14) unless you fundamentally fail to understand the system. Which is why my maths teachers past year 8 always avoided using them, hoping that people understood the system by then.
It's as bad as another one I've seen, where the trickster (sorry, "questioner") "asks" the viewer to identify a simple sum such as 5+5. Little known to them is that written in fine print they are unable to see at a distance, is an extra figure which throws the calculation off. It isn't a maths problem, it's just silliness, and it doesn't make you look clever.
For those who don't know, the lim(x->0) 1/x=infinity, 1/0 may be evaluated as infinity but is not equal to infinity (For those who know, there are multiple magnitudes of infinite sets, ie, different infinite sizes, but they're all infinite, eg, Z(Integers)<R(Reals) in fact, Z<S S={0=<R=<1}. Infinity is a concept not a value. Remember this, and one day you may be thankful. It's an abstract noun, better suited to use as an adjective, infinite.
The term undefined simply means there is no real solution, or even a complex one, however, by using limits, usually a solution may be found.