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Original post by TypicalNerd
I have memorised that, however, I’m pretty sure they expect you to show how you get it unless they explicitly tell you all the t formulae and the result for dx can just be assumed

Never seen them expect the proof in any mark scheme. They are quite easy to derive anyway
Do we need to know how to prove the formulas for numerical methods or be expected to memorise them?
(edited 10 months ago)
Original post by The tesseract
Never seen them expect the proof in any mark scheme. They are quite easy to derive anyway


I agree, but I prefer not to do extra unnecessary workings. It just clutters the page and given how bad my handwriting is, I’d probably give the markers an aneurysm
Original post by The tesseract
Do we need to know how to prove the formulas for numerical methods or be expected to memorise them?

I’m pretty sure they give you the formulae in the question.

I haven’t seen anything asking for their proofs, but I’ll check the spec again
Reply 44
One way to prove t formulae (another is to just use double angle formula)
Reply 45
Original post by TypicalNerd
I’m pretty sure they give you the formulae in the question.

I haven’t seen anything asking for their proofs, but I’ll check the spec again

In the "Enhanced content guidance" it says it is always given I think.
Reply 46
Original post by The tesseract
Do we need to know how to prove the formulas for numerical methods or be expected to memorise them?


See below.
Original post by J.DEM
In the "Enhanced content guidance" it says it is always given I think.

Yeah, the only numerical method formula you actually have to memorise is Simpson’s rule. I do it quite informally:

Integral h/3 x [(Σendpoints) + 4(Σodd values) + 2(Σeven values)]
Reply 48
Original post by TypicalNerd
Yeah, the only numerical method formula you actually have to memorise is Simpson’s rule. I do it quite informally:

Integral h/3 x [(Σendpoints) + 4(Σodd values) + 2(Σeven values)]

Ye, same. The chapter from the book isn't very hard, its just one of the more tedious ones if I'm being honest , so I hope we only get a question on simpson's rule.
(edited 10 months ago)
Original post by J.DEM
Ye, same. The chapter from the book isn't very hard, its just one of the more tedious ones if I'm being honest.

Indeed. It’s easy, but boring.

Imo, the worst FP1 gets is the loci problems with conics.
Reply 50
Original post by TypicalNerd
Indeed. It’s easy, but boring.

Imo, the worst FP1 gets is the loci problems with conics.

True. When people first start, they think its the reducible differential equations, but they come out quite neat. The conics one in 2019 was a beast.
(edited 10 months ago)
Original post by J.DEM
True. When people first start, they think its the reducible differential equations, but they come out quite neat. The conics one in 2019 was a beast.


Oh absolutely. RDE’s don’t compare to whatever the heck that question was.
Original post by J.DEM
See below.

How do you get enhanced guidance? When I look it up it only goes up to the guidance column.
The t-formulae integral in 2020 was worse I think. Absolutely NOBODY got it
Reply 54
Original post by The tesseract
The t-formulae integral in 2020 was worse I think. Absolutely NOBODY got it

The challenge in that question was really problem solving , because you had to recognise the improper integral in there (Which actually isn't there to begin with but is introduced by the weierstrass substitution). With conic sections, the questions just become very convoluted , especially that one in 2019. There was one last year which people got stuck on about inequalities (But in the mocks I didn't find it that bad) . FP1 usually has a curveball somewhere hidden within. Something which actually might come up which hasn't come up ever apart from on the specimen is using l'hopital's rule on stuff like (1+a/x)^x or that kinda thing, and that is in all likelihood going to trip a lot of people up if it came up, but if you're prepared then that kind of thing should be calm.
(edited 10 months ago)
Reply 55
Original post by The tesseract
How do you get enhanced guidance? When I look it up it only goes up to the guidance column.


Go to HGS maths , year 13, further maths, and then on the left hand side of screen it is one of the three options.
Original post by J.DEM
The challenge in that question was really problem solving , because you had to recognise the improper integral in there (Which actually isn't there to begin with but is introduced by the weierstrass substitution). With conic sections, the questions just become very convoluted , especially that one in 2019. There was one last year which people got stuck on about inequalities (But in the mocks I didn't find it that bad) . FP1 usually has a curveball somewhere hidden within. Something which actually might come up which hasn't come up ever apart from on the specimen is using l'hopital's rule on stuff like (1+a/x)^x or that kinda thing, and that is in all likelihood going to trip a lot of people up if it came up, but if you're prepared then that kind of thing should be calm.

Yeah that's why I specifically made sure I knew how to do it. You change what's inside the limit to e to the ln(whatever is inside the limit). Essentially the e and the ln cancel, but you can use a nice rule where the e goes out of the limit and you basically do the limit of the thing with a ln. You can then use ln properties to get rid of the power and proceed as normal. They've never tested this before so I've got an inkling it will be tomorrow.
I’m wondering what Taylor Series question we’ll get, assuming we get one.

It may be interesting to use a Taylor Series expansion to evaluate a limit.
Original post by TypicalNerd
I’m wondering what Taylor Series question we’ll get, assuming we get one.

It may be interesting to use a Taylor Series expansion to evaluate a limit.

I hope they'll be to find a series solution. Pretty much free marks if you don't mess up the derivatives
Reply 59
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