Lu Lu 123 · Mar 31, 2017 2:05 PM · 18,701 views
Find X. Information provided is enough to solve X. It's not easy as it looks!!! More than 1000 hrs is spend collectively to solve for X no sucess yet. I took it from smart guy test!!! R u the one!!! Note: Information provided is enough to solve for X. Roughly as of now 1000 hrs is spend on this problem. Minimum wage of $10/hr will gave value of 10k. Winner should get 10k any one donner here!!! just my thought!!! Here is the gofundme account created to give prize for the winner. Winner has to come with explanation and details. You should post ur result here in the comment so this will be more transparent. I do not have any intension to raise money for my personal use it goes entirely to the winner!!! Wish all of you good luck outthere!!! Thanks http://www.gofundme.com/3l2clv...
Lu Lu 123 · Mar 31, 2017 2:23 PM
More than 1000 hrs is spend collectively to solve for X no sucess h yet. jhI took it from smart guy test!!! R u the one!!! Note: Information provided is enough to solve for X. Roughly as of now 1000 hrs is spend on this problem. Minimum wage of $10/hr will gave value of 10k. Winner should get 10k any one donner here!!! just my thought!!! Lot of brillient minds has spend lot of time solving this. we have observed more people enjoyed trying to solve. That made us happay to share this message. we got lot of positive feedbacks. Thank you all for your participation. Keep the hard work going! You are welcome to share this with your friends and family so it will reach to the math genius. As a result we will not spend more hrs. All the money collected will go to the winnner. On first come first basis! Answer need the proper explanation. Rules 1) Results can be send with explanation on shankar6350@gmail.com 2) If more than one ppl will solve than the collected amount will be split between correct answers. 3) Answer should be submitted by 04/09/2017 11:59 est.
Lu Lu 123 · Mar 31, 2017 2:28 PM
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
jai_gorhkahi · Apr 1, 2017 1:32 PM
50
whatajoke · Apr 3, 2017 12:56 PM
There are at least six triangles and one rectangle. This gives 5 equations (a+b+c=180 and so on). Then there are two intersecting lines BD and AC which gives another two equations (opposite angle same, adjacent angle sum=180). Also using property of equilateral triangle, you get one more equation x+2<A = 180. YOu now should have enough equations for the number of variables (angles) you created. Too lazy to work it out. But you can use matrix to solve it.
BadhiJanne · Apr 3, 2017 1:04 PM
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