gene

Oh... it sounds like a great answer. Thanks.

Apparently, the answer is suppose to prove that it gets to 2 square root 3. But i don't see how i can get such a perfect answer without trying to evaluate 2 square root 3.

Pigeon Hole Theory. Is it still relevant? How can we apply it to our daily lives and mathematics? What exactly is it about? Is it applicable only for numbers?

blood hound. That's was a brilliant. cool.

Nash equilibrium?

inverse functions reflect in the y=x . No graph was given.

Might there be some tissue rejection? And the immune system would probably destroy it.

Ya. I'm gene. Hmm... is there by any chance that i know you? because i got a PM from you, for a wrong belated birthday blessing. ha ha... IN singapore we call it the O levels. Well, it is basically the same as GCSE. The full name is GCSE O Levels. So, Ed, what subjects are you taking? 16 this year i guess?

rock. i sort of get the gist of it. but is if i were to apply your method to this eqn. y=e^(0.5ln3) + 3e^(-0.5ln3) would it work?

So if i were to test saliva for proteins. Would i get a positive biuret test?

Oh. that's is so cool. So, has such talks about space launches started between countries? It would be so cool to have rockets launched in Singapore !

sorry, i kinda confused. Told who to pay for what?

Which contains protein whereby a biuret test will show a positive result? I know saliva contain enzymes. Enzymes are protein in nature but aren't there in minute quantities to be accounted for? Isn't urea made from protein?

Ok. here's an additional sub-on question. what is e^ln3 ?

Thanks anyway. That qn came out for my exams.

Yup. the question appears so.

i understand the domain being continous but i'm no sure with "Riemann integrable".

the original equation is y=f(x) but the inverse, which is supposedly suppose to reflect in the y=x line, happens to be y=f(x)

it is f^(-1) (x)

Why can we integrate ln?

Ok. Let's say that there is a given function y=f(x) And if your inverse of f(x) is exactly the same as f(x). What can you say about the symmetry of the graph of f(x)?

Anyone taking O levels this year?

ha ha... But how does being near to the equator helpful in space travelling? I thought is doesn't matter where the launch is?

Well, his books are fantasy. Yet, i feel something for it even though the plot can be quite predictable at times. Reading it makes me wanna go space travelling tough.