Thanks to everyone for getting onto this in my absence! Unfortunately, I haven't updated the first post - I hope to get that fixed sometime tomorrow.
Edit: Also, for spesh, does it matter where the Weight and Normal force original from? When drawing them in.
They should start from the centre of the mass (assuming that's what you're talking about)
Yeah I know, but for example, cos(x) = 0.
The general solution is not n(pi/2) where n ∈ Z
-> it is n(pi/2) where n ∈ odd numbers [OR (2n+1)(pi/2) where n ∈ Z]
I'm just wondering if the former is fine 
Lol, thanks 
I wouldn't go with the former - the odd numbers can be defined as a set by 2n+1, where

, which is why you write the 2n+1. I've honestly never seen saying "n is an odd number", so I don't know if there's anything wrong with it, but would assume that 2n+1 is just more correct.
if there is an open circle and a closed circle on top of one another, which do we draw?
lmao
the closed circle yeah??
Yep, the closed circle - open would imply the point doesn't exist.

Also: when hence integrating with a definite integral, would you set the integral up first, then add the bounds after you've got it all cleaned up? Moreover, if you did this, would you have to include the c before you make it a definite integral?
Personally, I just don't see how this would be quicker. You know of the
\:dx=\left[F(x)\right]_a^b)
notation, yeah?