A manufacturer of candles claimed that it produced birthday candles with a mean burning time of \(6\) minutes. A random sample of \(150\) birthday candles was tested and the burning times, \(X\) minutes, were summarized by \(\sum{(x-5)=120}\) and \(\sum{{{(x-5)}^{2}}=638}\) . Calculate the unbiased estimates for the mean \(\mu \) and variance\({{\sigma }^{2}}\) .
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