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Q #16
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Quants Question

There are 15 points in a plane out of which 6 are collinear. Find the number of lines that can be formed from 15 points.

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Q #17
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Quants Question

In how many ways can a leap year have exactly one more Monday than the number of Tuesdays?

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Leap year has 52 weeks + 1 day If the first week of year start with Monday then the year will end on Monday, hence, there will be 52 Tuesdays and 53 Mondays


Q #18
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Quants Question

In how many ways can 6 identical caps be worn by 4 ladies of a group, assuming that any number of caps can be worn by each lady? Assume that all 6 caps are worn.

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The caps are identical and ladies are different. So the different arrangements get generated due to varying numbers of garlands worn by different ladies. 

If all the caps are worn by just one person out of four No. of ways = 4 

If all the caps are worn by two ladies out of four; Two people can be selected in 4C2 = 6 ways. Now, these two people can wear 6 caps in the following ways (1, 5), (2, 4), (3, 3), (4, 2), (5, 1) i.e. 5 ways. Therefore, number of ways = 5 x 6 = 30

If all the caps are worn by three ladies out of four; Three ladies can be selected in 4C3 = 4 ways. In each of the selections, we can have the following combinations: (1, 1, 4) i.e. 3!/2! = 3 ways; (2, 2, 2) i.e. 1 ways;   (3, 2, 1) i.e. 3! = 6 ways. Therefore, number of ways = 4 x (3 + 1 + 6) = 40 ways.

If all the caps  are worn by four ladies out of four; We can have the following arrangements: (1, 1, 2, 2) which can be done in 4!/(2!2!) = 6 ways and (3, 1, 1, 1) which can be done in 4!/3! = 4 ways.

Hence, the total number of arrangements possible = 4 + 30 + 40 + 10 = 84 ways.

Alternatively, no. of ways = n + r – 1C n – 1. Here, n = 4 and r = 6


Q #19
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Quants Question

How many number of times will the digit 7 be written when listing the integers from 1 to 1000?

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