Divisibility and Remainder Questions for RRB Group D Exam
RRB Group D Divisibility and Remainder Questions bring together the published questions available for this exam on PrepShots. Work through the set at your own pace, revise the underlying concepts when needed, and open any question to view its complete solution.
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Showing 1–20 of 38Divisibility and Remainder RRB Group D Questions
Q1How many numbers between 351 and 650 are divisible by 7?Q2Which of the following numbers is divisible by both 6 and 9, but not divisible by 12? 126, 252, 72, 108Q3What is the least number which should be added to 539, so that the number obtained is exactly divisible by 10, 15 and 3?Q4The largest four-digit number which, when divided by 14, 9 and 6, leaves remainder 2 in each case is:Q5What is the smallest value of a in the number a3724, so that the number formed is divisible by 3?Q6Find the sum of the squares of x and y, given that the number 83y547x is divisible by 72.Q7Which of the following numbers is divisible by 3?Q84a2b is a four digit number divisible by 3. Select the correct possible values of a and b from the following.Q9If A6B59 is exactly divisible by 9, then find the least possible value of (A²+2B) .Q10Find the smallest number which when increased by 20 is completely divisible by 12, 20, 15, 18 and 24.Practice Free →Q11What is the least number that should be added to 517 so that the number obtained is exactly divisible by 15, 25 and 8?Q12If the number 2X73Y5 is divisible by 11, then find the value of (X-Y).Q13If a four-digit number 34X1 is divisible by 7, then X2 is:Q14The number 8,33,525 is NOT divisible by:Q15What is the least number that should be added to 443 so that the number obtained is exactly divisible by 12, 5 and 6?Q16The number 77,792 is divisible by:Q17What is the minimum value that must be assigned to A so that the 8-digit number 130A1568 is divisible by 8?Q18A 6-digit number 648XYZ is divisible by 4, 9 and 10. Find the value of X + Z – Y , where Y is the smallest possible number.Q19Which is the greatest number that divides 47, 59 and 74 to leave the same remainder?Q206336 is divisible by 9. What should be added to or subtracted from this number so that it will be divisible by 11?
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Binary Number SystemCo-prime NumbersComposite NumbersCube and Cube RootCyclicityDifferent Types of Remainder ProblemsDivisibility Rule of 11Divisibility Rule of 12
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Divisibility Rule of 15Divisibility Rule of 18Divisibility Rule of 2Divisibility Rule of 3Divisibility Rule of 4Divisibility Rule of 6Divisibility Rule of 8Divisibility Rule of 9Divisibility RulesEuclidean AlgorithmEuler's TheoremEven and Odd NumbersEven FactorsFactorialFactors and MultiplesFermat's TheoremHCFHCF and LCMHCF by Prime FactorizationHighest Power in FactorialIntegersLCMLCM by Prime FactorizationNatural NumbersNumber of FactorsNumber SystemOdd FactorsPlace Value and Face ValuePrime FactorsPrime NumbersRational and Irrational NumbersReal NumbersRemainderRemainder TheoremSquare and Square RootSum of FactorsTrailing Zeros in FactorialTypes of NumbersUnit DigitWhole Numbers
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