|
There are a number of chocolates in a bag. If they were to be equally divided among 14 children, there are 10 chocolates left. If they were to be equally divided among 15 children, there are 8 chocolates left. Obviously, this can be satisfied if any multiple of 210 chocolates are added to the bag. What is the remainder when the minimum feasible number of chocolates in the bag is divided by 9?
|
Answer
|
|
Let f(m,n) =$45 \times m$ + $36 \times n$, where m and n are integers [positive or negative] What is the minimum positive value for f(m,n) for all values of m,n [this may be achieved for various values of m and n]?
|
Answer
|
|
What is the largest number that will divide 90207, 232585 and 127986 without leaving a remainder?
|
Answer
|
|
We have an equal arms two pan balance and need to weigh objects with integral weights in the range 1 to 40 kilo grams. We have a set of standard weights and can place the weights in any pan. . [i.e] some weights can be in a pan with objects and some weights can be in the other pan. The minimum number of standard weights required is:
|
Answer
|
|
In particular language if A=0, B=1, C=2,........ , Y=24, Z=25 then what is the value of ONE+ONE (in the form of alphabets only)
|
Answer
|
|
Find the number of perfect squares in the given series 2013, 2020, 2027,................, 2300 (Hint 44^2=1936)
|
Answer
|
|
What is in the 200th position of 1234 12344 123444 1234444....?
|
Answer
|
|
2345 23455 234555 234555........... what was last 2 numbers at 200th digit?
|
Answer
|
|
There are equal number of boys and girls in a class. If 12 girls entered out, twice the boys as girls remain. What was the total number of students in a class?
|
Answer
|
|
a bb ccc dddd eeeee .........What is the 120th letter?
|
Answer
|
