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Then we'd have cupcakes!Then cut it in half sideways = 64 slices.
Ad infinitum. Till they got too small. hehe
Actually I've just realised that if the cuts aren't specified as straight then I could just do this (view from top): Then cut it in half sideways = 64 slices.
Ad infinitum. Till they got too small. hehe
2[sup]4[/sup] = 16, so I'm going with sixteen.What is the maximum number of slices can you obtain by cutting
a cake with only 4 cuts?
Pour cup #2 into cup #5. Then you have Full-Empty-Full-Empty-Full-Empty: they alternate.Dare someone to do that at a Birthday party.
It was daytime. OR, it was nightime and the dog was radioactive (the glowy kind, not the gives-you-cancer kind).A black dog stands in the middle of an intersecton in a town painted black. It's a new moon and the sky is cloudy. None of the street lights are working due to a power failure caused by a storm. A car with two broken headlights drives towards the dog but turns in time to avoid hitting him. How could the driver have seen the dog in time?
I'm assuming you can't shut the door and manipulate the switches again, and that all the switches are in the same position, and all the bulbs are off.You have a room with a closed door. In the room there are three lightbulbs. Outside, three switches (one for each lightbulb). You ca open the door once(when it is opened, you can no longer touch the switches.) How do you determine which switch is attached to which bulb?
You have a room with a closed door. In the room there are three lightbulbs. Outside, three switches (one for each lightbulb). You ca open the door once(when it is opened, you can no longer touch the switches.) How do you determine which switch is attached to which bulb?
You are a bad, bad man.Okay. A little more difficult then:
Using lines, each circle is supposed to be connected to all three squares. There can be no gaps in the lines and no line can cross another line.
Can you solve it? It's easier if you draw it on a piece of paper.
It's impossible to solveOkay. A little more difficult then:
Using lines, each circle is supposed to be connected to all three squares. There can be no gaps in the lines and no line can cross another line.
Can you solve it? It's easier if you draw it on a piece of paper.
It's impossible to solve.
It's impossible to solve.
Unless you do something funky with vertices and overlapping lines (e.g., one line linking multiple circles to a square), and so long as you stick to traditional methods (2D Euclidean surface, nine distinct lines, three and three distinct terminals, etc)... it's impossible.No-one told me that, so I solved it.
I can think of two solutions actually...
It just needs a little 'out of the box' thinking, that's all. I can provide you with the solution, but I'd rather you try a bit first
I can give you another hint of course...
Unless you do something funky with vertices and overlapping lines (e.g., one line linking multiple circles to a square), and so long as you stick to traditional methods (2D Euclidean surface, nine distinct lines, three and three distinct terminals, etc)... it's impossible.
How did you do it?
You get drive-through ATMs????Why do drive-thru ATM keypads have Braille on them?
Why do drive-thru ATM keypads have Braille on them?
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