Recent content by Coolster7

Anyone?

Actually just one more question. What about n? Would n need to be sufficient for the parameter or is it treated as constant/number?

Ah I see, thanks for this I understand now.. it's simple really.

wrong topic post sorry

I'm having trouble with applying this theorem to likelihood functions in order to obtain a sufficiency statistic for the relevant variables. _________________________________________________________________________________________ The factorisation theorem being: Under certain regularity...

Thanks for your help. So because alpha divides p^n this means alpha is also a power of p I'm assuming.

Homework Statement Let f(x) = anxn + an-1xn-1 + ... + a1x + a0 be a polynomial where the coefficients an, an-1, ... , a1, a0 are integers. Suppose a0 is a positive power of a prime number p. Show that if \alpha is an integer for which f( \alpha ) = 0, \alpha is also a power of p. Homework...

I need to give a synthetic route starting from ferrocene to get to that compound in the picture

Try setting out a lab report like this: Date/Title with page numbers Begin with COSHH risk assessment (R phrases and S phrases to show you know what's going on) Table of molecular weights, quantities, densities, structure and molar equivalents Reaction Scheme Write up procedure (mention...

I've been asked to synthesise this ferrocene based macrocycle (shown in picture below) starting from ferrocene and other available materials from Aldrich. I need to make sure molar equivalents are spot on with reagents. Can anyone help please?

So you could have B' = (1+z, 1+z^2, 1+z^3, 1+z^4, 1+z^5) for example or would this not work because the highest degree for R4[z] is 4? Thanks for your reply.

Homework Statement There is a standard basis, B = (1; z; z^2; z^3; z^4) where B is the basis of a R4[z] of real polynomials of at most degree 4. I need to find another basis B' for R4[z] such that no scalar multiple of an element in B appears as a basis vector in B' and also prove that...

Thanks for the reply. I realized that I could use the substitution u^2 = 9cos^4(t)sin^2(t) + 9sin^4(t)cos^2(t) Now taking out a factor of 9sin^2(t)cos^2(t) gave me: u^2 = 9sin^2(t)cos^2(t) (cos^2(t) + sin^2(t)) and now you can use that cos^2(t) + sin^2(t) = 1 which now leaves...

Homework Statement Find the total length of the curve t --> (cos^3(t), sin^3(t)), and t is between 0 and ∏/2 where t is in radians. Find also the partial arc length s(t) along the curve between 0 and ∏/2 Homework Equations The length is given by: S = ∫\sqrt{xdot^2 + ydot^2} dt...