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This may have already been asked, but I was wondering if anyone who applied for Mathematics (or one of the joint courses in it) at Oxford (well or Cambridge maybe, since the questions asked might be of a similar type) remembers any questions they were asked at interview? Were there any common/frequently asked topics (that I should maybe make sure I revise well)? I don't really mean the big long paper they set you, rather the actual interview with an admissions tutor, but any help will be useful!

Also, apart from doing the 2 papers that they have on the website, plus STEP papers, does anyone have any more advice on how to prepare for the interview?

Thanks in advance!

Also, apart from doing the 2 papers that they have on the website, plus STEP papers, does anyone have any more advice on how to prepare for the interview?

Thanks in advance!

Differentiating xlnx seemed to be very common among maths interviews (although it wasn't asked in the Oxford one)

I seriously can't remember what the details of the questions were...

In one of the interviews I was given a sheet that contained various questions from calculus to complex numbers

One question that I fully remember is a quiz:

There is a large circular table and you and I put a coin (also circular) in alternating order (i.e. you, me, you, me etc)

the coins can't overlap. they also can't stick out at the edge of the table.

Whoever puts the last coin (i.e. if putting the next coin without overlapping another coin is impossible) wins

If you can lay the first coin, what strategy would you use so that you can win whatever happens?

(I told the professor that I'd use a huge coin but he said no, the coin has to be very small compared to the table )

I seriously can't remember what the details of the questions were...

In one of the interviews I was given a sheet that contained various questions from calculus to complex numbers

One question that I fully remember is a quiz:

There is a large circular table and you and I put a coin (also circular) in alternating order (i.e. you, me, you, me etc)

the coins can't overlap. they also can't stick out at the edge of the table.

Whoever puts the last coin (i.e. if putting the next coin without overlapping another coin is impossible) wins

If you can lay the first coin, what strategy would you use so that you can win whatever happens?

(I told the professor that I'd use a huge coin but he said no, the coin has to be very small compared to the table )

In my second interview, I had lots of really hard questions about prime numbers and similar things. I can't remember them, but my brain went into overdrive.

The first interview had only one question and this was to solve a^b=b^a for all real a and b. Did pretty well in that I guess as I got in.

The first interview had only one question and this was to solve a^b=b^a for all real a and b. Did pretty well in that I guess as I got in.

My questions were

1.) How many solutions does

ln x = kx

have

2.) Do you know what twin primes are? Yes. (they are a pair of prime numbers separated by 1...e.g. 3,5 .....11,13) Can you prove that that the only triple prime is 3,5,7?

3.) Sketch y = x^2. sin(1/x)

4.) If you drawn N lines on a plane, how many interesections and how many regions are there? Prove it by induction

1.) How many solutions does

ln x = kx

have

2.) Do you know what twin primes are? Yes. (they are a pair of prime numbers separated by 1...e.g. 3,5 .....11,13) Can you prove that that the only triple prime is 3,5,7?

3.) Sketch y = x^2. sin(1/x)

4.) If you drawn N lines on a plane, how many interesections and how many regions are there? Prove it by induction

Thanks for all the replies so far!

hajira

huh...i still dont get the question??...how do u do ittt

To find another triple prime, you need to find a twin prime with either a prime above it, or a prime below it. However, since the twin prime is two consecutive odd numbers that aren't multiples of 3, the odd numbers above and below it must be multiples of three, ie. not prime. Hence all possible triple primes will contain 3, as it is the only prime multiple of 3 (!) and so 3, 5, 7 is the only triple prime.

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