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/sci/ - Science & Math

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>> No.11848037 [View]
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11848037

>>11848000
problem?

>> No.8982288 [View]
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8982288

>[math]\sim (p\vee q)\equiv \sim p \wedge \sim q[/math]

ok buddy, welcome to harvard

>> No.8834434 [View]
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8834434

I will post some problems from the book "Challenging problems with elementary solutions", and post the solution eventually. These are mostly problems in combinatorics.

1. Consider 3 points in the plane, not all lying on the same line. Find all the lines equidistant from all three points. (the distance from a point to a line is the minimal distance, ie: the distance of the perpendicular to the point)

>> No.8366271 [View]
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8366271

>> No.7013291 [View]
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7013291

>> No.6995549 [View]
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6995549

>>6989361
Well only one looks this swag.

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