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What the heck differentiation is killing me (so is kinematics but that's beside the point). I simply cannot understand the composite function rule from the examples given. For example, how is the derivative of y=(x^2-9)^0.5 equal to x/[(x^2-9)^0.5]???
Never mind that, I figured it out. Heil mein Wiki (too obvious?)! So why does the same rule apply to y=1/(7-3x) ... 3/[(7-3x)^2] aye?
Should really be doing English IST and Science homework, but cbb, and after that studying NQE material.
To do these holidays:
- Find work experience
- Find a service AND skill (a bit late, I know)
- Revise maths... a lot (history and geography can go di- jks)
- Revise science to an insane degree
- Run for more than 4 hours these holidays
- See a chiropractor and/or physiotherapist (how much do they cost, Idk)
- Finish reading Art of War, Communist Manifesto, Meditations, Aeneid and all those other classics on my arbitrary bookshelf
- Investigate year 11 course opportunities
- Learn that fingerstyle (and or otherwise learn fundamentals of playing)
- Acquire usable fingernails for strumming (.....)
- Finish homework (obviously)
- Don't go blind from LCD overuse (somehow no longer have excellent vision)
- Other nondescript tasks which I remember not
Protip: you know that annoyingly useful Fibonacci sequence? Apparently there's a formula for any number assuming u1 = 1 and u2 = 2:
un = (1/sqrt(5))*[(1+sqrt(5)/2)^(n+1)-(1-sqrt(5)/2)^(n+1)] (Hope you people can read that)
Independence day? We don't celebrate that here. Goodnight.
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