Question #212249

the botanist decided to count the number of daisies x in each of the 80 randomly selected squares with the field. find the mean and variance


1
Expert's answer
2021-07-01T06:54:35-0400

The results are summarised below


x=295,x2=1386\sum x=295, \sum x^2=1386

Mean=xˉ=xn=29580=3.68753.69Mean=\bar{x}=\dfrac{\sum x}{n}=\dfrac{295}{80}=3.6875\approx3.69

Variance=σ2=x2n(xˉ)2=138680(3.6875)2Variance=\sigma^2=\dfrac{\sum x^2}{n}-(\bar{x})^2=\dfrac{1386}{80}-(3.6875)^2

=138680(3.6875)2=3.727343753.73=\dfrac{1386}{80}-(3.6875)^2=3.72734375\approx3.73


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