The number of defective units selected when five units are chosen at random from a batch of ten flash drives which contains four detective items
"\\dbinom{10}{5}=252"
"P(X=0)=\\dfrac{\\dbinom{6}{5}\\dbinom{4}{0}}{\\dbinom{10}{5}}=\\dfrac{6(1)}{252}=\\dfrac{1}{42}"
"P(X=1)=\\dfrac{\\dbinom{6}{4}\\dbinom{4}{1}}{\\dbinom{10}{5}}=\\dfrac{15(4)}{252}=\\dfrac{5}{21}"
"P(X=2)=\\dfrac{\\dbinom{6}{3}\\dbinom{4}{2}}{\\dbinom{10}{5}}=\\dfrac{20(6)}{252}=\\dfrac{10}{21}"
"P(X=3)=\\dfrac{\\dbinom{6}{2}\\dbinom{4}{3}}{\\dbinom{10}{5}}=\\dfrac{15(4)}{252}=\\dfrac{5}{21}"
"P(X=4)=\\dfrac{\\dbinom{6}{1}\\dbinom{4}{4}}{\\dbinom{10}{5}}=\\dfrac{6(1)}{252}=\\dfrac{1}{42}"
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Let D representing the number of defective units when 5 units are chosen at random from a batch of ten flash drives which contains six defective items. Find the value of random variable D.
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