Using trigonometry to measure height |
Amelia's solution takes five steps. Well, we suppose that's OK if you feel you must break it down into
- Measure the length of the tree's shadow
- Measure the length of your own shadow
- Measure your own height
- Multiply the length of the tree's shadow times your actual height, multiplying the measurements in inches.
- Divide the figure you got previously by your shadow's length, using inches for all the figures.
We're still not certain why she found it necessary to convert everything to inches, but if you're innumerate we suppose that would work (though for the truly innumerate, she should have probably provided the conversion factor of 1 foot = 12 inches). Whatever the case, we think it would have been more efficient to simply tell the reader to
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She should have discussed other methods, too, since this one wouldn't work for diddly in a forest or when there are other trees "downlight" of the subject tree. It also wouldn't work on a cloudy day. You could, however, use a clinometer or some simple trigonometric calculations to measure a tree (or any vertical height) under any conditions. But such solutions are apparently too hard for Allonsy...
Math's "too hard" – and that's just one of the reasons we hand out the Dumbass of the Day award to people like Amelia: for contributing to the stupidification of the internet. |
¹ The original has been deleted by Leaf Group, but can still be accessed using the Wayback machine at archive.org. Its URL was homeguides.sfgate.com/judge-height-tree-68755.html
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MM - TRIGONOMETRY
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