#71
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Re: Sister\'s math problem X-post
[ QUOTE ]
[ QUOTE ] For OOT extra credit: How many trapezoids are there? [/ QUOTE ] Same method. (7 + 6 + 5 + 4 + 3 + 2 + 1) * 2 = 56 [/ QUOTE ] I get more. |
#72
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Re: Sister\'s math problem X-post
[ QUOTE ]
jake, you're an argumentative guy, that is obvious. But you should stick to arguing over matters of opinion, not fact. [/ QUOTE ] Pregnant man gives birth. That's a fact. |
#73
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Re: Sister\'s math problem X-post
[ QUOTE ]
[ QUOTE ] [ QUOTE ] For OOT extra credit: How many trapezoids are there? [/ QUOTE ] Same method. (7 + 6 + 5 + 4 + 3 + 2 + 1) * 2 = 56 [/ QUOTE ] I get more. [/ QUOTE ] See! I told you! |
#74
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Re: Sister\'s math problem X-post
wouldn't it be 85 if you count the big triangle that is the perimeter of the diagram?
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#75
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Re: Sister\'s math problem X-post
[ QUOTE ]
wouldn't it be 85 if you count the big triangle that is the perimeter of the diagram? [/ QUOTE ] it was already counted. |
#76
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Re: Sister\'s math problem X-post
[ QUOTE ]
wouldn't it be 85 if you count the big triangle that is the perimeter of the diagram? [/ QUOTE ] Yes, but only if you count it twice. |
#77
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Re: Sister\'s math problem X-post
[ QUOTE ]
For OOT extra credit: How many trapezoids are there? -------------------------------------------------------------------------------- I get 56. [/ QUOTE ] Yup. This is basically the same problemm except the top row cant make trapazoids. 28*2 = 56. |
#78
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Re: Sister\'s math problem X-post
ummm...oops.
this is why I stay out of threads like this |
#79
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Re: Sister\'s math problem X-post
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the top row cant make trapazoids. [/ QUOTE ] This is right, but your answer is wrong. |
#80
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Re: Sister\'s math problem X-post
This might actually be more interesting than it appears on the surface.
Each vertical line added to a triangle gives us the next triangular number of triangles, ((n+1)*(n+2))/2. Third diagonal of Pascal's triangle. Ok, maybe not. |
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