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InsatiaBull's amazing puzzle... How long's a piece of string?

1. Wrap a piece of string around the diameter of a golf ball. Now you need to lift the string above the surface of the golf ball by a metre all round. How much extra string do you need?

2. Wrap a piece of string around the equator of the earth (assuming the string doesn't stretch, get wet and that the earth is smooth!). Now you need to lift the string above the surface of the earth by a metre all round. How much extra string do you need?

3. Subtract Answer 1 from Answer 2.

Update:

Yep. I agree totally with the math, but isn't it a mind-blowing answer when you try to imagine doing this in reality?

2 Answers

Relevance
  • 1 decade ago
    Favorite Answer

    circumference = diameter * pi

    raising the string 1meter increase the diameter by 2 meters in both cases

    so the answer for 1 and 2 is 6.28 meters of string

    and 3 is 0.

  • Shy
    Lv 6
    1 decade ago

    Hi InsatiaBull

    1.

    let the radius of the golf ball be 'r' m's

    String reqd for golf ball = 2πr

    String reqd for 1 m above golf ball surface = 2π(r+1)

    Extra string reqd = 2π(r+1) - 2πr = 2π

    2.

    Let the radius of the earth be R m's

    String reqd for earth = 2πR

    String reqd for 1 m above earth surface = 2π(R+1)

    Extra string reqd = 2π(R+1) - 2πR = 2π

    3. Difference between the two = 2π - 2π = 0

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