http://charlieeppes.livejournal.com/ (
charlieeppes.livejournal.com) wrote in
fandomhigh2005-10-28 05:15 pm
MATHS CLASSES: Friday 28.10, FST: 16:00-18:00
Charlie's desk is for once not covered in papers, but in foodstuff. There's a plate with pizza slices on, a plate with cookies shaped like bats, half moons and possibly cats and cups of cocoa. He stands by the desk and smacks the hands of any student who looks like they're attempting to snitch something.
"Today's message to you all - Broots is my new TA! He'll be taking attendance and such when I'm not here, as well as helping me out with projects."
"Today's message to you all - Broots is my new TA! He'll be taking attendance and such when I'm not here, as well as helping me out with projects."

Intermediate
Two players bet on the total roll of two standard dice. Player A bets that a 12 will be rolled first. Player B bets that two consecutive 7s will be rolled first. The players keep rolling until one player wins. What is the probability that A will win?
Let p be the probability that player A wins. Consider the following mutually exclusive cases, which encompass all possibilities.
• If the first roll is a 12 (probability 1/36), A wins.
• If the first roll is neither a 7 nor a 12 (probability 29/36), A wins with probability p.
• If the first roll is a 7 and the second roll is a 12 (probability 1/6 · 1/36 = 1/216), A wins.
• If the first roll is a 7 and the second roll is neither a 7 nor a 12 (probability 1/6 · 29/36 = 29/216), A wins with probability p.
• If the first and second rolls are both 7 (probability 1/6 · 1/6 = 1/36), A cannot win.
Probability p is the weighted mean of these possibilities.
So p = 1/36 + (29/36)p + 1/216 + (29/216)p.
Therefore p = 7/13.
Today's problem:
A rhombus, ABCD, has sides of length 10. A circle with center A passes through C (the opposite vertex.) Likewise, a circle with center B passes through D. If the two circles are tangent to each other, what is the area of the rhombus?
When the students turn in their solution, Charlie gives them all a halloween cookie of their choice.
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He eventually submitted something at the end of the class, complete with all of
his scribbleshis working out on paper. Kawalsky took a cookie and nibbled on it, then left class thinking about who he could talk to about tutoring him in math.. quietly.Re: Intermediate
many pictures of which would not be suitable for those without permission from their parents, which was ironic since the woman in question was technically his motherRe: Intermediate
A=1/2 pq
p^2+q^2=4a^2
And all he has is a. It's a regular figure, he could assume that p =q. He does and comes up A=100.
He takes a large bat-shaped cookie, iced in chocolate and nibbles it on his way out.
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and cutting the corners off so it's nice and octagonal. He's not entirely sure what he turns in by the end of the class, but it's probably way off base.He wanders off eyeing a bat-shaped cookie and wondering if he can get Lee in the eye with it.
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*turns in a mostly correct answer, possibly off a bit in the decimals*
*snags a half-moon cookie*
Thank you, sir.
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I got something for you back in my room...
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But I sadly forgot to go get corn syrup.Re: Intermediate
We have all tomorrow to get corn syrup anyway.Re: Intermediate
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