Search results

Sure. I assume we'll have 4-5 people online for wii tomorrow.

Wait, how about you simply add me on the wii. You will see how I play tomorrow. :P

A HD is still very good. By the sounds of it, I reckon you would have managed the top 5%.

You think a prize is potential for you?

Continue the flow of alpha and you'll get infinity.

Haha, doesn't he go to my school? I am sure he would've done fine for AMC, though it seems like 100 is pushing it. Unless of course he's a mathematical prodigy which I am told by you, he isn't.

Please join us. I'll help you get onto nintendo wifi if you have any trouble. The more the merrier as we can have team battles. Agree with seanieg that we should have team attack 'on'.

Good work. :)

We'll see this Saturday. I have a feeling that both you and mirakon will defeat me easily.

Don't underestimate me. :P The three characters I listed earlier are actually some of my very mediocre characters which I play in SSBB. My best player is a secret weapon in my arsenal. Only use him when I am beaten heavily and when I want to redeem myself.

My friend code for the wii: 8418 7487 5184 7255 My SSBB code: 4899 9912 2148

My friend code for the wii: 8418 7487 5184 7255 My SSBB code: 4899 9912 2148

Wish you guys all the best with your outcomes. I personally, believe I have reached a personal best in the AMC and I am definitely satisfied at my competency today, though time will tell.

That's right.

Re: 2012 Year 9 &10 Mathematics Marathon My attempt to type it all out on LaTeX. It would be quite tedious typing up the quadratic equation but I managed. x=\frac{-b\pm \sqrt[]{b^2-4ac}}{2a} Add the 2 roots together. =\frac{-b+ \sqrt[]{b^2-4ac}}{2a} + \frac{-b- \sqrt[]{b^2-4ac}}{2a}...

Re: 2012 Year 9 &10 Mathematics Marathon Nah, don't worry too much about it. Never get thrown off by a question simply because it seems new to you. Make an effort to interpret it. If it doesn't hit you, take a break, have fun and relax and get back to the question once your mind is...

AMC 2009 SENIOR Q 26: The reciprocals of 4 positive integers add up to 19/20. Three of these integers are in the ratio 1:2:3. What is the sum of the four integers?

Re: 2012 Year 9 &10 Mathematics Marathon Sorry that I didn't see this Q earlier. After about 3/4 of a page of working, I had 3.27 metres. I treated the length of P to the pole as 7.02 (2 d.p.).