Box \(A\) contains \(10\) red, \(8\) blue and \(7\) green balls. Box \(B\) contains \(2\) white and \(3\) black balls. All the balls are indistinguishable except for their colours. Three balls are taken from Box \(A\) and two balls are taken from Box \(B\), at random and without replacement.
Mr Wong guesses that there are at least \(1\) red ball and exactly \(2\) black balls taken, while Mr Tan guesses that all the balls taken are of different colours.
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