7 people sit at the round table In how many ways can we sit them so that Bob and Bill

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Previous Question: Let us consider a triangle ABC of any dimension. Now there is a point E on the line BC, such that it divides BC into the ratio, say, 3:5 and there is another point F on the line AC such that it divides AC into the ratio 2:7Now the question is in what ratio does the line AE divides the line BF???Guys plz post ur soln (ans nt req.)jst how to approach these typ que....

Next Question: The question given below is followed by two statements, A and B. Mark the answer using the following instructions: Mark (a) if the question can be answered by using one of the statements alone, but cannot be answered by using the other statement alone. Mark (b) if the question can be answered by using either statement alone. Mark (c) if the question cannot be answered even by using both the statements together. Mark (d) if the question can be answered by using both the statements together, but cannot be answered by using either statement alone. Q. If p and q are natural numbers, then what is the remainder when (p + q) is divided by 7? A. 6q â€“ p = 5 B. 8q + p = 45

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7 people sit at the round table. In how many ways can we sit them so that Bob and Bill don't sit opposing each other?And is the approach same as to the one which we apply in the questions of type:->In how
many ways can 4 married couples seat themselves around circular table if: spouses sit opposite each other: Asked In MBA (11 years ago); Unsolved; Is this Puzzle helpful? (0) (0) Submit Your Solution

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As a toddler when I looked at my fingers and wondered, you helped me to count numbers. As a kid when I looked at stars with awe, you helped me and told that's infinity. As a teen when my confused mind often went blank, you told that's zero and eventually

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Arithmetic is numbers you squeeze from your head to your hand to your pencil to your paper till you get the answer

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Latest MBA Aptitude Question SOLUTION: 7 people sit at the round table. In how many ways can we sit them so that Bob and Bill don't sit opposing each other?And is the approach same as to the one which we apply in the qu

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(#M40016580) MBA question permutations and combinations, probability Keep an EYE

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