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Alok and Bhanu play the following min-max game,given the expression
N=12+X*(Y-Z)
where X,Y,Z are variables representing single digits(0 to 9).Alok would like to maximise N while Bhanu would like to minimise it.Towards this end Alok chooses a single digit number and Bhanu substitutes it for a variable of her choice(X,Y,Z).Alok then chooses the next value and Bhanu, the variable to substitute the value. Finally Alok proposes the value for the remaining variable. Assuming both play to their optimal strategies, the value of N at the end of the game would be??
Please please give the answer with proper explanation.its very urgent.

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TCS Other Question

Alchemy is an occult tradition that arose in the ancient Persian empire. Zosimos of Panopolis was an early alchemist. Zara, reads about Zosimos and decides to try some experiments. One day, she collects two buckets, the first containing one litre of ink and the second containing one litre of cola. Suppose she takes one cup of ink out of the first bucket and pours it into the second bucket. After mixing she takes one cup of the mixture from the second bucket and pours it back into the first bucket. Which one of the following statements holds now?

a.There is more cola in the first bucket than ink in the second bucket.
b.There is as much cola in the first bucket as there is ink in the second bucket.
c.There is less cola in the first bucket than ink in the second bucket.
Consider two tumblers, the first containing one litre of milk ad the second containing one litre of coffee.
Suppose you take one glass of milt out of the first tumbler and pour it into the second tumbler. After mixing
you take one glass of the mixture from the second tumbler and pour It back into the first tumbler. Which
one of the following statements holds now?
• None of the statements holds true.
• There is less coffee in the first tumbler than milk in the second tumbler.
• There is as much coffee in the first tumbler as there is milk in the second tumbler.
• There is more coffee in the first tumbler than milk in the second tumbler.