You solved it.
well done @Andrey ā¦ i tip my oddly shaped 3d hat to youā¦
@Andrey Well done. For those interested he posts a puzzle every fortnight. Iāll post the link to the next one in a fortnight if anyoneās interested.
i would play the every fortnight puzzleā¦ i may not be good at them but its funā¦
Yes by all means, keep them comingā¦ it was hard but funā¦
From June 19th.
I will post the solution link at 10.00 UK time
The YIN YANG problem is fairly easy. Hereās my solutionā¦ just add a semicircle (equal to those 2 smaller semicircles that make up the original shape) as shown in the image below.
I wonāt attempt to solve the others 2 problemsā¦ even though I would know where to start but Iām too lazy for math today
- Dollar bills. In a bag are 26 bills. If you take out 20 bills from the bag at random, you have at least one 1-dollar bill, two 2-dollar bills, and five 5-dollar bills. How much money was in the bag?
26 total minus 20 removed = 6 left. If you have at least 1, 2 and 5 respectively, that means at least 6+1, 6+2 and 6+5 were in the total amount. Otherwise you wouldnāt be sure to have at least 1, 2 and 5 of them. That means there are 7 ones, 8 twos and 11 fives. 78 dollars.
- Huge pie. A huge pie is divided among 100 guests. The first guest gets 1% of the pie. The second guest gets 2% of the remaining part. The third guest gets 3% of the rest, etc. The last guest gets 100% of the last part. Who gets the biggest piece?
The tenth guest gets the biggest piece. I just did the math. Not sure if there is a way to solve it without doing the math.
(Easy to solve with a calculator, not too hard without one)
I was going to wait till 10 to post the link to the answer but I think @anon9798425 is going to be the only one to answer.
Seeing the answers for 1 and 2 I could grasp it , but the maths for 3 is way above my head.
Was I not supposed to post my answer here? You could have told me. Itās not like I can read your mind.
I wasnāt sure if your answer was right and didnāt think anyone else was likely to have a go . Hence why I posted the link early. Nothing wrong with you posting your answer. Well done.
Hereās my slightly illegible solution.
The projection of the 3-D object in each of three orthogonal directions has to be one of the three given shapes.
EDIT: This is the so-called Borneo solution due to auto-fill
Auto-fill makes every mathematical solution more interesting!
the answer was just below the link. My first thought was a cylinder