Official BOS Trial 2015 Thread (1 Viewer)

Drsoccerball · Sep 19, 2015

$5 to those who DONT notice me

Rishi Marang · Sep 19, 2015

Count me aye

Ekman · Sep 19, 2015

Who else wants Integrand to come to the 2015 BOS trials?

jimdawg · Sep 19, 2015

signing up. pm sent

kawaiipotato · Sep 19, 2015

Ekman said:
Who else wants Integrand to come to the 2015 BOS trials?

Also glittergal and Braintic

Mr_Kap · Sep 19, 2015

Drsoccerball said:
I guess i cant hide my sonic hair anymore. Im coming to both ex 1 and 2.

Time for a haircut? Or wear a hat/beanie. lol

daichotomy · Sep 19, 2015

PM sent thanks Carrotsticks

Drsoccerball · Sep 19, 2015

Ekman said:
Who else wants Integrand to come to the 2015 BOS trials?

Or glittergal

ifireballx · Sep 19, 2015

I like

gonnagetrekt · Sep 19, 2015

Count me in pls for 4U

gonnagetrekt · Sep 19, 2015

Carrot, can you post any scrapped questions please? (preferably 4U)

Drsoccerball · Sep 19, 2015

gonnagetrekt said:
Carrot, can you post any scrapped questions please? (preferably 4U)

Why would he do that? It could be in the 2016 exam... If you want to see the difficulty look at past exams.

Rawrior · Sep 19, 2015

Count me in! I'll send you a PM now.

Drsoccerball · Sep 19, 2015

Mr_Kap said:
Time for a haircut? Or wear a hat/beanie. lol

Then youd look for the guy in the hat/beanie... Either way im screwed...

FlyingKanga · Sep 19, 2015

Signed up

Drsoccerball · Sep 19, 2015

Want leehuan to sign up aswell

Drsoccerball · Sep 19, 2015

Plan for ex 2 trials:
Skip multiple choice
Do question 11-14 till no mistakes do 15 and try 16 and give up...

Carrotsticks · Sep 19, 2015

Here's a question that was scrapped from 3U because it was too mark-heavy.

$$By using the substitution $ u=x^2+\frac{1}{x^2}$ , or otherwise, evaluate $ \int \frac{x^2-1}{\left ( x^2+1 \right ) \sqrt{x^4+1}}dx$

Carrotsticks · Sep 19, 2015

Here's a question scrapped from 4U because it was too easy.

$\\ $Two cars $ A $ and $ B $ move around a banked track with radius $ r_1 $ and $ r_2 $ with banking angles $ \alpha $ and $ \beta $ respectively such that $ \alpha + \beta = \frac{\pi}{2} . \\\\ $Let the velocities such that car $ A $ and $ B $ experience no lateral forces be $ V_A $ and $ V_B $ respectively.$ \\\\ $ Show that $ r_1r_2 = \left ( \frac{V_A V_B}{g} \right )^2$

baZABAnaNA · Sep 19, 2015

Sign me up thanks !

Official BOS Trial 2015 Thread (1 Viewer)

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