A quick geometry problem

What is the most efficient way to cover a square area of approximately 1.2 metres to a side using metrically sized pieces of paper? Ideally, there should be no need to cut sheets and as little overlap as possible. Using a few A2 sheets is preferable to having to use dozens of little A8 or A9 pieces.

Author: Milan

In the spring of 2005, I graduated from the University of British Columbia with a degree in International Relations and a general focus in the area of environmental politics. In the fall of 2005, I began reading for an M.Phil in IR at Wadham College, Oxford. Outside school, I am very interested in photography, writing, and the outdoors. I am writing this blog to keep in touch with friends and family around the world, provide a more personal view of graduate student life in Oxford, and pass on some lessons I've learned here.

3 thoughts on “A quick geometry problem”

  1. They have a formula:

    For An:

    Width [m]: 2^(-1/4−n/2)
    Height [m]: 2^(1/4−n/2)

    I want a height of 1.2m (I can trim off the long edge).

    1.2 = 2^(1/4−n/2)
    n= -0.0260688

    Now, I just need to have a custom sheet made to that metric size dimensions.

  2. What is the purpose here? Are you wrapping a precisely sized gift? Perhaps concealing a very small covert facility from spy satellites?

    In the latter case, you probably want something more waterproof than paper.

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