Square and Square Root Aptitude Questions
Square and Square Root Aptitude Questions for Government Exams bring together published practice from government recruitment papers across different exam bodies. Work through the set at your own pace, revise concepts as needed and open any question to view its complete solution.
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Showing 1–20 of 139Square and Square Root Aptitude Questions for Competitive Exams
Q1Which of the following is a perfect square?Q2A number on squaring gives 4489. What is the number?Q3A library has 1521 books. The librarian arranges them equally on square racks. How many books should be on each side of a square rack?Q44225 soldiers need to be placed in a parade ground such that the number of rows is equal to the number of columns. If they cannot all be arranged in this way, how many soldiers will remain outside the square?Q5Find the smallest number that must be added to 1780 to make it a perfect square.Q6Find the square root of 1471369.Q7Simplify: √(139+√(22+√(3+√36)))Q8Find the value of √576+√484Q9Simplify: √(819 + √(465 + √(516-155)))Q10Simplify: √(711 + √(306 + √(360 - 36)))Practice Free →Q11Simplify: √(660 + √(231 + √(691 - 66)))Q12Simplify √1849 + √529 + 122 - √1521.Q13Simplify: √(2638 - √(1338 + √(1223 - 262)))Q14The value of √(41 - √(21 + √(19 - √9))) is:Q15What is the smallest number to be added to 2019 to make it a perfect square?Q16If X - 34 = 5 × √(8 + √(1 + 27 × 29)) , then the value of √X is:Q17The positive square root of (252 - 152) is:Q18The value of √(12 + √(12 + √(12 + ...))) isQ19Simplify: √(71 + √(91 + √(75 + √(29 + √49))))Q20R has 1000 toffees which are to be distributed in a class in such a way that each student gets toffees equal to the number of students in the class. If he distributes the toffees to the class with the largest number of such toffees, then how many toffees does R have left?
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Square and Square RootBinary Number SystemCo-prime NumbersComposite NumbersCube and Cube RootCyclicityDifferent Types of Remainder ProblemsDivisibility Rule of 11
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Divisibility Rule of 12Divisibility 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 TheoremSum of FactorsTrailing Zeros in FactorialTypes of NumbersUnit DigitWhole Numbers
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