P(both televisions work) = "\\frac{{9\\choose2}}{{12\\choose 2}} = \\frac{36}{66} \\approx 0.54". This is because there are 9 televisions that work out of 12 and we are choosing 2 of them.
P(at least one of the televisions does not work) = 1-P(both televisions work) "\\approx" 1-0.54 = 0.46
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