Anyone have really really (really) hard 2 unit year 11 questions they can share ? (1 Viewer)

[AbdulkareemSyria]

Anyone have really really (really) hard 2 unit year 11 questions they can share ?

 

[WeiWeiMan]

Prove that all the zeroes of , where , are either negative even integers or complex numbers with .

 

[AbdulkareemSyria]

Prove that all the zeroes of , where , are either negative even integers or complex numbers with .

I said 2 unit not unsolvable riemann hypothesis milenium problem thing

 

[WeiWeiMan]

I said 2 unit not unsolvable riemann hypothesis milenium problem thing

I hate to break it to you. If you can't solve that trivial question, you're bound to get a Band 4 in Mathematics Advanced.

 

[cossine]

Anyone have really really (really) hard 2 unit year 11 questions they can share ?

1) Prove if P(X, Y|Z) = P(X|Z)P(Y|Z) then P(X|Y, Z) = P(X|Z) # conditional independence

2) integral 1/x^2 dx from -1 to 1

3) lim x->0 sqrt(x^2)/x

4) The coupon collection problem.

5) The secretary problem

Refer to wikipedia for problem description of secretary and coupon collection. For 1) you will find the proof on wikipedia. Actually you can prove if and only if for statement 1.