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 Post subject: I need help with my math homework. Please help me.
PostPosted: Fri Sep 23, 2005 1:13 am 
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We have to do these retarded problem of the week every week, and we got this one where we have to find as many combinations as we can with this pattern. Here are the instructions:
Counting only paths that follow the lines and go downard or to the right, how man paths from A to D are possible?
( I drew this in Paint 8) )
Image
Can you guys think of a formula to finding the combination?

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PostPosted: Fri Sep 23, 2005 1:18 am 
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Wow. I kept getting a Not Responding page when this was loading, so I hit refesh a few times... how do I delete the extra threads?

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This just feels like spinning plates.


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PostPosted: Fri Sep 23, 2005 1:21 am 
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a mod will take care of that i believe

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PostPosted: Fri Sep 23, 2005 1:37 am 
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It's essentially just Pascal's triangle.

1
1 1
1 2 1
1 3 3 1
1 4 6 4 1
1 5 10 10 5 1
1 6 15 20 15 6 1
1 7 21 35 35 21 7 1
1 8 28 56 70 56 28 8 1

At point B you have 70.
2 from B to C.
20 from C to D.

The answer should be 70 * 2 * 20

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PostPosted: Fri Sep 23, 2005 2:26 am 
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$úñ_DëV|L wrote:
It's essentially just Pascal's triangle.

1
1 1
1 2 1
1 3 3 1
1 4 6 4 1
1 5 10 10 5 1
1 6 15 20 15 6 1
1 7 21 35 35 21 7 1
1 8 28 56 70 56 28 8 1

At point B you have 70.
2 from B to C.
20 from C to D.

The answer should be 70 * 2 * 20

I called my friend and asked him how Pascal's triangle relates to the equation, and he said something about squaring it to the 8th power. Over the phone, this went straight over my head. Could you help me understand how you got the answer to this?

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PostPosted: Fri Sep 23, 2005 2:42 am 
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Post Reply + Post Reply + Post Reply + Post Reply = 4 Threads + 1 Smart Ass Remark 8)

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 Post subject:
PostPosted: Fri Sep 23, 2005 4:55 am 
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SFP wrote:
$úñ_DëV|L wrote:
It's essentially just Pascal's triangle.

1
1 1
1 2 1
1 3 3 1
1 4 6 4 1
1 5 10 10 5 1
1 6 15 20 15 6 1
1 7 21 35 35 21 7 1
1 8 28 56 70 56 28 8 1

At point B you have 70.
2 from B to C.
20 from C to D.

The answer should be 70 * 2 * 20

I called my friend and asked him how Pascal's triangle relates to the equation, and he said something about squaring it to the 8th power. Over the phone, this went straight over my head. Could you help me understand how you got the answer to this?


Each "square" is a grid whos intersections represents a number on Pascal's triangle. The number of possible ways to get to any intersection is calculated by the number of possible ways to get to the intersection to the left plus the number of ways to get to the intersection above it. So, you can see the connection to Pascal's triangle already.

You can think of each "diagonal" as a row in Pascal's triangle. When you tilt the square 45 degrees so that each diagonal is horizontal, it might be easier to see visually. Basically, you have:
Code:
1    1    1    1    1
1    2    3    4    5
1    3    6    10  15
1   4    10   20  35
1   5    15   35   70

Notice that's Pascal's Triangle rotated 45 degrees, and each number is the sum of the numbers above and to the right.

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In my many years I have come to a conclusion that one useless man is a shame, two is a law firm, and three or more is a congress.


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 Post subject:
PostPosted: Fri Sep 23, 2005 4:59 am 
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Man, I'm so glad I never have to take a math class again in my life. In fact, I think I'll UNlearn all this shit.

*smacks head*

Crap, there goes spanish.

*smacks head*

adGUedlall...

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 Post subject:
PostPosted: Fri Sep 23, 2005 5:33 am 
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42

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 Post subject:
PostPosted: Fri Sep 23, 2005 5:38 am 
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macjunkie wrote:
42


*2,800

;)

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John Adams wrote:
In my many years I have come to a conclusion that one useless man is a shame, two is a law firm, and three or more is a congress.


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 Post subject:
PostPosted: Fri Sep 23, 2005 6:04 am 
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$úñ_DëV|L wrote:
macjunkie wrote:
42


*2,800

;)
:shock: :D

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i found r.m because i was doing research on skyscrapers


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 Post subject:
PostPosted: Fri Sep 23, 2005 6:06 am 
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macjunkie wrote:
42


:thumbsup:


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 Post subject:
PostPosted: Fri Sep 23, 2005 6:06 am 
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Spike wrote:
macjunkie wrote:
42


:thumbsup:


It's so cliche though, spoika.

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 Post subject:
PostPosted: Fri Sep 23, 2005 6:09 am 
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pi*r^2

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 Post subject:
PostPosted: Fri Sep 23, 2005 6:10 am 
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Blind Melvana wrote:
Spike wrote:
macjunkie wrote:
42


:thumbsup:


It's so cliche though, spoika.

this board's cliche

*logs off*


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PostPosted: Fri Sep 23, 2005 10:58 am 
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*Lebesgue integrates*


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PostPosted: Fri Sep 23, 2005 11:03 am 
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$úñ_DëV|L wrote:
SFP wrote:
$úñ_DëV|L wrote:
It's essentially just Pascal's triangle.

1
1 1
1 2 1
1 3 3 1
1 4 6 4 1
1 5 10 10 5 1
1 6 15 20 15 6 1
1 7 21 35 35 21 7 1
1 8 28 56 70 56 28 8 1

At point B you have 70.
2 from B to C.
20 from C to D.

The answer should be 70 * 2 * 20

I called my friend and asked him how Pascal's triangle relates to the equation, and he said something about squaring it to the 8th power. Over the phone, this went straight over my head. Could you help me understand how you got the answer to this?


Each "square" is a grid whos intersections represents a number on Pascal's triangle. The number of possible ways to get to any intersection is calculated by the number of possible ways to get to the intersection to the left plus the number of ways to get to the intersection above it. So, you can see the connection to Pascal's triangle already.

You can think of each "diagonal" as a row in Pascal's triangle. When you tilt the square 45 degrees so that each diagonal is horizontal, it might be easier to see visually. Basically, you have:
Code:
1    1    1    1    1
1    2    3    4    5
1    3    6    10  15
1   4    10   20  35
1   5    15   35   70

Notice that's Pascal's Triangle rotated 45 degrees, and each number is the sum of the numbers above and to the right.


I couldn't have said it better myself, and I teach this shit :twisted:


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 Post subject:
PostPosted: Fri Sep 23, 2005 10:12 pm 
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Darrin wrote:
$úñ_DëV|L wrote:
SFP wrote:
$úñ_DëV|L wrote:
It's essentially just Pascal's triangle.

1
1 1
1 2 1
1 3 3 1
1 4 6 4 1
1 5 10 10 5 1
1 6 15 20 15 6 1
1 7 21 35 35 21 7 1
1 8 28 56 70 56 28 8 1

At point B you have 70.
2 from B to C.
20 from C to D.

The answer should be 70 * 2 * 20

I called my friend and asked him how Pascal's triangle relates to the equation, and he said something about squaring it to the 8th power. Over the phone, this went straight over my head. Could you help me understand how you got the answer to this?


Each "square" is a grid whos intersections represents a number on Pascal's triangle. The number of possible ways to get to any intersection is calculated by the number of possible ways to get to the intersection to the left plus the number of ways to get to the intersection above it. So, you can see the connection to Pascal's triangle already.

You can think of each "diagonal" as a row in Pascal's triangle. When you tilt the square 45 degrees so that each diagonal is horizontal, it might be easier to see visually. Basically, you have:
Code:
1    1    1    1    1
1    2    3    4    5
1    3    6    10  15
1   4    10   20  35
1   5    15   35   70

Notice that's Pascal's Triangle rotated 45 degrees, and each number is the sum of the numbers above and to the right.


I couldn't have said it better myself, and I teach this shit :twisted:


i think my head just exploded

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 Post subject:
PostPosted: Fri Sep 23, 2005 10:29 pm 
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I just said, " Well, the way I got the answer was I asked people that are smarter than me, and I believe them. " Heh. My friend's brother kind of explained it, that 1 + 1 is supposed to be coeffecients something involving ab and then the next line would be (ab)^1 and then 3rd would be (ab)^2, and he said that since the first box had 8 necessary moves, you'd move to the 8th row... something along those lines.
It's way over my little head heh :D Thanks for your help!

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This just feels like spinning plates.


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 Post subject:
PostPosted: Sat Sep 24, 2005 1:34 am 
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SFP wrote:
I just said, " Well, the way I got the answer was I asked people that are smarter than me, and I believe them. " Heh. My friend's brother kind of explained it, that 1 + 1 is supposed to be coeffecients something involving ab and then the next line would be (ab)^1 and then 3rd would be (ab)^2, and he said that since the first box had 8 necessary moves, you'd move to the 8th row... something along those lines.
It's way over my little head heh :D Thanks for your help!


Your friend's brother just confused me. What was he talking about?

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John Adams wrote:
In my many years I have come to a conclusion that one useless man is a shame, two is a law firm, and three or more is a congress.


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