holy cherrys
Legend
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Awesome same, I'm in year 12 too.
You do further maths? you with edexcel?.. Lucky fam
I love considering it like that, it's almost like a hobby of mine.
What topics are you doing in class atm?
Maths is boring, physics is where it's at![]()
Physics involves high levels of calculus, so lulz at you.
I'm currently in Calculus 3, moving onto Differential Equations next semester. It's fun but challenging.
I really don't like Calculus 2. I can do all the shit but I'm far to lazy to memorize everything so I'm not doing as well as I normally do (normal = A). I might get a B so fuck going into Calculus 3.
Hey, i've developed a pretty strong interest into math(s) over the past few weeks as I've indulged into my advanced level course.
Anyone else similar to myself, and what topics do you/have you covered as of recent?
Cheers
I really don't like Calculus 2. I can do all the shit but I'm far to lazy to memorize everything so I'm not doing as well as I normally do (normal = A). I might get a B so fuck going into Calculus 3.
What do you guys mean by Calc 1/2/3/4?
We have calculus divided into 3-4 different exams in england. Like what topics are covered in Calculus 4? I believe the hardest our calculus gets is to differentiation by use of chain rule/product rule and then differentiation of important functions.
Also if anyone doesnt mind, can they go through these topics (http://mei.chosenhill.org/Specifications/MEI FP1 Specification.pdf) and offer any good book recommendations? These topics are part of an exam considered as "further mathematics" which I really want to embark on but am limited very little teacher support. What age is this type of material covered at in the US?
What do you guys mean by Calc 1/2/3/4?
We have calculus divided into 3-4 different exams in england. Like what topics are covered in Calculus 4? I believe the hardest our calculus gets is to differentiation by use of chain rule/product rule and then differentiation of important functions.
Also if anyone doesnt mind, can they go through these topics (http://mei.chosenhill.org/Specifications/MEI FP1 Specification.pdf) and offer any good book recommendations? These topics are part of an exam considered as "further mathematics" which I really want to embark on but am limited very little teacher support. What age is this type of material covered at in the US?
I really don't like Calculus 2. I can do all the shit but I'm far to lazy to memorize everything so I'm not doing as well as I normally do (normal = A). I might get a B so fuck going into Calculus 3.
What do you guys mean by Calc 1/2/3/4?
We have calculus divided into 3-4 different exams in england. Like what topics are covered in Calculus 4? I believe the hardest our calculus gets is to differentiation by use of chain rule/product rule and then differentiation of important functions.
As Snoopchicken said, Calc 3 is generally easier than Calc 2, because Calc 3 is 1 and 2, but multivariable; as in, 3-space. Instead of a function with respect to x (f(x) = x or y = x), it will be with respect to x and y (f(x,y) = xy or z = xy).
DE is considered "Calc 4" at my college.
I think that it's a bad idea to try to memorize things when studying maths. You should work on understanding things and learning it that way.
For example, when I was in high school, I never "memorized" trig identities because once you had an understanding of what was going on, it was easy enough to just derive them whenever you needed to. Eventually after using them enough, you end up having them memorized.
Pure memorization is only going to hold you back. A lot of what you learn builds on previous parts and you'll end up further and further behind conceptually and have difficulty applying it to anything real-world.
Lastly, understanding and remembering that way is substantially easier than memorizing in the long run.
Calculus 3, in my opinion, is significantly easier than Calculus 2.
As Snoopchicken said, Calc 3 is generally easier than Calc 2, because Calc 3 is 1 and 2, but multivariable; as in, 3-space. Instead of a function with respect to x (f(x) = x or y = x), it will be with respect to x and y (f(x,y) = xy or z = xy).
DE is considered "Calc 4" at my college.

