Greatest number which can divide 1354,1866 and 2762 leaving the same remainder 10 in each case, is: A.64B.124C.156D.260After taking differences , what we'll have to do?Logical approach please.
the question can be considerd as find GCD of 1354-10 , 1866-10, 2762-10
Have you learned-by-heart all the 2^n powers ? Or did you implement some other logic which I am unable to figure it out?How come you concluded that 1344=2^6 * 21?
But 1344 is.Also, it is mentioned in the question that remainder must be 10.So, when 1354 is divided by 128 then remainder will be 10.I don't understand where @ravi.theja has gone wrong. Please correct me.
The probability of a number n showing in a throw of dice marked 1 to 6 is proportional to n.then the probability of the number 3 showing in throw is: 1. 1/2 2. 1/6 3. 1/7 4. 1/21
The probability of a number n showing in a throw of dice marked 1 to 6 isproportional to n.then the probability of the number 3 showing in throw is:1. 1/22. 1/63. 1/74. 1/21
1/7
Sum of all the factors of 18000 divisible by 8 but not by 25.
How many five-digit numbers can be formed such that it has following properties : I) It has at least one zero and at most 3 zeroes. II) The non-zero digits are non-repeating.