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Brain Teaser


CJ

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If you have seen this on the int'net, please refrain from spoiling.

 

Your job is to measure 45 minutes, if you have only two igniter cords and matches to light the cords. The two igniter cords have the following features:

 

1. They are twisted from various materials and also different parts can burn at different speed (e. g. after ten minutes they will not burn at the same point).

 

2. Every cord burns from ignition to the end exactly one hour.

Describe your way of measuring the 45 minutes.

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How about:

 

Bend one chord into a circle so that the ends meet. Next, lay the second chord so that one of its ends touches the joined ends if the circular chord (to form a "lollipop" shape).

 

Light all three the toucing ends simultaneously. The circular chord will burn from both ends until both flames meet in exactly half an hour, at which point the straight chord will also have a half hour left to burn.

 

When the circular chord burns out, light the other end of the straight chord. The straight chord will then burn out in 15 minutes. Total time = 30 mins for the circular chord plus 15 mins for the straight one: 45 mins.

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I'd just look at my watch.

 

(I have no idea :))

 

I have had a look at the answer to this and to be honest I am not convinced......:blink: I feel that the fact that the insides of the cables burn at different speeds at times, makes it impossible to be accurate, waits for someone who is clever to correct me!

 

H.

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How about:

 

Bend one chord into a circle so that the ends meet. Next, lay the second chord so that one of its ends touches the joined ends if the circular chord (to form a "lollipop" shape).

 

Light all three the toucing ends simultaneously. The circular chord will burn from both ends until both flames meet in exactly half an hour, at which point the straight chord will also have a half hour left to burn.

 

When the circular chord burns out, light the other end of the straight chord. The straight chord will then burn out in 15 minutes. Total time = 30 mins for the circular chord plus 15 mins for the straight one: 45 mins.

 

 

Smart arse, but definetly right, well done.

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I have had a look at the answer to this and to be honest I am not convinced......:blink: I feel that the fact that the insides of the cables burn at different speeds at times, makes it impossible to be accurate, waits for someone who is clever to correct me!

 

H.

 

Doesn't matter if different parts burn at different speeds, the overall time is always 60 mins..

 

The circle will burn in 30mins as if one way only burns 10 deg in 30 mins the otherway must burn 350 deg..

 

Same with the straight one.

 

I didn't get it, but kudos to Digsy though...

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Doesn't matter if different parts burn at different speeds, the overall time is always 60 mins..

 

The circle will burn in 30mins as if one way only burns 10 deg in 30 mins the otherway must burn 350 deg..

 

Same with the straight one.

 

I didn't get it, but kudos to Digsy though...

 

I stand corrected. Forget the first cable as that is easy. The second cable will burn for half an hour with the first so there must be half an hour left. you then set fire to the other end, when they meet it has to be 15 mins......;)

 

H.

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I stand corrected. Forget the first cable as that is easy. The second cable will burn for half an hour with the first so there must be half an hour left. you then set fire to the other end, when they meet it has to be 15 mins......;)

 

H.

 

have you worked out that plane on a tread mill yet H? :D

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This was the solution given:

 

Igniter Cords - solution

Start fire on both ends of one igniter cord and on one end of the second igniter cord. The very moment the first cord (where both ends burn) stops burning (that is after 30 minutes), start fire on the other end of the second cord (otherwise it would burn another 30 minutes). Thus the second igniter cord burns just 15 minutes from then. And that is all together 45 minutes.

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that's really cool

 

mine started the same, burn both ends of the 1st cord for 30mins but then I'd bend the second so it's doubled up then doubled up again then when the first burns out I'd light both ends of the second cord + at both bends where it's doubled back, giving 4 burns and a burn time of 15mins - 30 + 15 = 45

 

think it would work but it's not as neat as the actual solution given, that's nifty- I should have thought of that!

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