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2023 School Trial Papers (2 Viewers)

tywebb

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@tywebb has thsc been seeing these and updating their site?? where are you getting papers from?
Well it's not what you know but who you know.

I know lots of aliens who live on the Trial Paper Planet where trial papers grow on trees. They pick them off and send them to me in UFO spaceships.

I let dan964 know about this thread. He was the first person to respond in this thread so he knows about it. So I think they will go onto thsc eventually.
 

tywebb

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Apparently there is something wrong with the Ext2 Moriah. I would say hold off on downloading it for the moment till I have figured it out and fixed it.
 

tywebb

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I fixed it. But when you download it now the filename will be 2023-Moriah-Extension-2-corrected.pdf

If you downloaded it before, redownload.

The zip is also updated
 
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Sam14113

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I fixed it. But when you download it now the filename will be 2023-Moriah-Extension-2-corrected.pdf

If you downloaded it before, redownload.

But I will redo the zip tomorrow.
Also question 8 has more than one possible answer.
If you assume that z can be neither purely real nor purely imaginary, only one valid answer remains (I think anyway), but it's not the answer they gave.

Classic school trial paper :|
 

synthesisFR

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What's wrong with it?
the mcq options (and sometimes answers) given dont match up with the options on the paper and even for section 2. e.g the partial fraction question doesn't have a solution in q11 but instead solves a similar integral for q12 except that solves for volume? theres a few
 

Luukas.2

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the mcq options (and sometimes answers) given dont match up with the options on the paper and even for section 2. e.g the partial fraction question doesn't have a solution in q11 but instead solves a similar integral for q12 except that solves for volume? theres a few
I have two versions of this paper. Question 5 is different on the two versions.

One version has Q11(d) as a 4 mark partial fractions problem, find A if

whereas the other has 11(d) as a 2 mark integration of and a 2 mark 11(e) proof that is divisible by 8 for odd positive integers . The second version has the same partial fractions problem as a volumes problem in Q12

Q12(a) in one is Q14(a) in the other.

It appears that the solutions that are circulating with both versions are the same, and so only match one set of questions.
 

Luukas.2

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I have uploaded a version where the questions match the solutions to the resources.
 

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