CAT Quantitative Aptitude | Quant Questions 2017- PaGaLGuY

How do I approach in such questions?

Answer it please

Find the number of ways of dividing 16 different books equally

1) Among 4 boys

2) Among 4 parcels



I have 12 identical bread slices on my breakfast table. I eat the slices one by one or two at a time. I can have these single slices and double slices in many different orders . In how many ways can i eat all the 12 slices ? 

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Among all convex nonagon, what is the maximum number of points of intersection of the diagonals inside the nonagon??

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No.8 plz

Approach for question 8??

Help!! Q17

Q20 please

13 1/3 , 15, 120/7 , 20 , 24 , _____.


Please complete the series.

 Rakesh purchased three items A, B and C. If A had cost one fifth as much as before, B half as much as before and C two fifth as much as before, the purchase would have cost him Rs. 8. If A had cost half as much as before, B one fourth as much as before and C one third as much as before, the purchase would have cost Rs. 12. Which is costlier, A or B?
(1) A                                        (2) B
(3) Both have equal cost         (4) Data insufficient 

 In a 1000 m race R gives V a start of 40 m and beats him by 19 seconds. If R gives a start of 30 seconds then V beats R by 40 m. What is the ratio of speed of R to that of V? 

 The contents of two containers A and B are A–100 grams of sugar and B-100 grams of salt. 25 grams of sugar is taken out from A and put into B. After mixing 25 grams of the mixture is taken out and put into A and mixed. Now 37.5 grams of mixture in A is taken out and mixed with the contents of B. The percentage of salt in B now will be approximately:
(1) 20% (2) 40%
(3) 55% (4) 65% 

 The number of non zero digits in (10101010101)^2 is 

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Can anyone please solve and explain this?

  Maximum number of points of intersection of 6 circles is:  (1) 30 (2) 28  (3) 26 (4) 24  

  A and B take turn in throwing two dice, the first to throw sum of 9 being awarded. Find the ratio of probabilities of their winning if A has the first throw.  (1) 9/8 (2) 7/8  (3) 8/7 (4) 8/9  

  The sum of three consecutive numbers is always divisible by: 

 (1) 10          (2) 24          (3) 48         (4) None of these     

  A fair coin is tossed repeatedly. If tail appears on first four tosses, then the probability of head appearing on the fifth toss is:  

(1) 1/6          (2) 5/6               (3) 5/12        (4) 1/2