The height, \(X\), in metres, of a randomly chosen adult female has a distribution which is normal with mean \(\mu \) and variance \({{\sigma }^{2}}\). If \(10\%\) of the population have heights greater than \(1.7\) m and \(5\%\) have heights less than \(1.4\) m, find \(\mu \) and \(\sigma \).
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