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Hmm...there has to be a way. Other students were able to answer the question, but I don't know if they had a different calculator or if they were just using another strategy along with use of the calculator. It was a calculator test competition, which would imply that it can be done. I just can't figure out how. :( Thanks for your thoughts.
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Logarithms can be handy! Some years back I challenged my students (these were very able grade 12s) to find the largest number they could using the digits of the year and any operations or non-integral numbers on a standard (scientific) calculator – with the condition that any operation or number could be used once only. The problem I had was that some of the numbers they came up with are just so large it is hard to tell which is largest - things like (19^99)! (that’s factorial). Large factorials can be approximated by n! approaches (n^n)*(e^(-n))*sqrt(2*pi*n), but in the end I had to use logarithms of logarithms.
Once the year 2000 arrived, I gave up!
Neville Windsor
Hellyer College
Burnie, Tasmania