aabhishekbindal's posts
aabhishekbindal
replied to [2013-2015] XIMB Admission Related Queries
Hi Puys,In XIMB they are asking for the Xth Standard Marksheet name.Since then my name has been changed officially, what should I then fill in the form?
aabhishekbindal
replied to Official Quant Thread for CAT 2012
@MI8888 :How can you say in this case that both y+x and y-x be odd or both be even?Could you please specify this in detail?
Thanks in Advance..
Thanks in Advance..
aabhishekbindal
commented on a post
K(N) denotes no. of ways in which N can be expressed as a difference of two perfect squares. Which of the following is maximum?
Please explain thoroughly..
Please explain thoroughly..
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aabhishekbindal
commented on a post
A farmer has decided to build a wire fence along one straight side of his property. For this, he
planned to place several fence-posts at 6 m intervals, with posts fixed at both ends of the side. After
he bought the posts and wire, he found that the number of posts he had bought was 5 less t...
planned to place several fence-posts at 6 m intervals, with posts fixed at both ends of the side. After
he bought the posts and wire, he found that the number of posts he had bought was 5 less t...
69 users have answered this question.
1
9 Comments
aabhishekbindal
commented on a post
How many of the first 1200 natural numbers are either prime to 6 or 15 ???
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aabhishekbindal
commented on a post
What is the sum of the digits of least multiple of 13 which when divided by 6,8 and 12 leaves 5, 7 and 11 remainder respectively ?
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aabhishekbindal
commented on a post
last 2 digit of 1/( 5^903)
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aabhishekbindal
commented on a post
Answer the questions based on the following information.
A, B, and C are three numbers. Let
@(A,B) = Average of A and B
*(A,B) = Product of A and B
/(A,B) = A divided by BThe total number of nine-digit numbers which have all different digits is
A, B, and C are three numbers. Let
@(A,B) = Average of A and B
*(A,B) = Product of A and B
/(A,B) = A divided by BThe total number of nine-digit numbers which have all different digits is
87 users have answered this question.
5 Comments
aabhishekbindal
commented on a post
What is the total number of ways in which 55 chocolates can be divided among 5 boys such that each boy gets an odd number of chocolates?
102 users have answered this question.
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aabhishekbindal
posted a ping
Fell like kicking my butt. such an easy and logical question..
How many 6 digit numbers can be formed such that the sum of the digits is an odd integer?