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<html><table height="500" width="1000" border="2"><TR height="5" width="1000"><strong><center><marquee><font color="Green"><h1>APTITUDE</h1></center></strong></font></TR></marquee><TR><TD align="left" width="200" valign="top"><table><TR><a href="numbers.html"><strong>Numbers</strong></a></TR><br><TR><a href="hcf.html"><strong>H.C.F and L.C.M</strong></a></TR><br><TR><a href="dec.html" ><strong>Decimal Fractions</strong></a></TR><br><TR><a href="simplification.html"><strong>Simplification</strong></a></TR><br><TR><a href="squareandcuberoot.html" ><strong>Square and Cube roots</strong></a></TR><br><TR><a href="average.html" ><strong>Average</strong></a></TR><br><TR><a href="pnumbers.html" ><strong>Problems on Numbers</strong></a></TR><br><TR><a href="problemsonages.html"><strong>Problems on Ages</strong></a></TR><br><TR><a href="surdsandindices.html"><strong>Surds and Indices</strong></a></TR><br><TR><a href="percent.html" ><strong>Percentage</strong></a></TR><br><TR><a href="profitandloss.html" ><strong>Profit and Loss</strong></a></TR><br><TR><a href="ratioandproportion.html" ><strong>Ratio And Proportions</strong></a></TR><br><TR><a href="partnership.html"><strong>Partnership</strong></a></TR><br><TR><a href="chainrule1.html"><strong>Chain Rule</strong></a></TR><br><TR><a href="timeandwork.html" ><strong>Time and Work</strong></a></TR><br><TR><a href="pipesandcisterns.html" ><strong>Pipes and Cisterns</strong></a></TR><br><TR><a href="timeanddistance.html"><strong>Time and Distance</strong></a></TR><br><TR><a href="trains.html" ><strong>Trains</strong></a></TR><br><TR><a href="boats.html"><strong>Boats and Streams</strong></a></TR><br><TR><a href="alligation.html"><strong>Alligation or Mixture </strong></a></TR><br><TR><a href="simple.html" ><strong>Simple Interest</strong></a></TR><br><TR><a href="CI.html"><strong>Compound Interest</strong></a></TR><br><TR><a href=""><strong>Logorithms</strong></a></TR><br><TR><a href="areas.html" ><strong>Areas</strong></a></TR><br><TR><a href="volume.html"><strong>Volume and Surface area</strong></a></TR><br><TR><a href="races.html" ><strong>Races and Games of Skill</strong></a></TR><br><TR><a href="calendar.html" ><strong>Calendar</strong></a></TR><br><TR><a href="clocks.html" ><strong>Clocks</strong></a></TR><br><TR><a href="" ><strong>Stocks ans Shares</strong></a></TR><br><TR><a href="true.html" ><strong>True Discount</strong></a></TR><br><TR><a href="banker1.html" ><strong>Bankers Discount</strong></a></TR><br><TR><a href="oddseries.html"><strong>Oddmanout and Series</strong></a></TR><br><TR><a href=""><strong>Data Interpretation</strong></a></TR><br><TR><a href="probability.html"><strong>probability</strong></a></TR><br><TR><a href="percom1.html"  ><strong>Permutations and Combinations</strong></a></TR><br><TR><a href="pinkivijji_puzzles.html" ><strong>Puzzles</strong></a></TR></table></TD><TD valign="top"><a href="pnumbers.html"  name="right"><b>BACK</b></a><font size="5"><center><b>PROBLEMS ON NUMBERS</b></center></font><br><br> <font size="5"><b>SOLVED PROBLEMS</b></font><br><br><br><br>   <font size="4">    <b>Medium Problems</b>:<br><br><br>12.The difference between two numbers  1365.When the larger <br>number is divided by the smaller one the quotient is 6 and <br>the remainder is 15.The smaller number is?<br><br>a.240&nbsp;&nbsp;    b.270  &nbsp;&nbsp; c.295 &nbsp;&nbsp;  d.360<br>Solution:<br>Let the smaller number be x, then larger number =1365+x<br> <br>Therefore 1365+x=6x+15<br>                 5x=1350  => x=270<br>            Required number is 270.<br><br>13.Find the remainder when 231 is divided by 5?<br>Solution:<br>210 =1024.<br>unit digit of 210  * 210 * 210 is 4 <br>as 4*4*4 gives unit digit 4<br>unit digit of 231  is 8.<br>Now 8 when divided by 5 gives 3 as remainder.<br>        231  when divided by 5 gives 3 as remainder.<br><br>14.The largest four digit number which when divided by 4,7 or 13 leaves a remainder of 3 in each case is?<br><br>a.8739     b.9831    c.9834   d.9893.Solution:<br>        Greatest number of four digits is 9999<br>        L.C.M of 4,7, and 13=364.<br>        On dividing 9999 by 364 remainder obtained is 171.<br>        Therefore  greatest number of four digits divisible by 4,7,13<br>                                     =9999-171=9828.<br>                Hence required number=9828+3=9831. <br>                  Ans (b).<br><br>15.What least value must be assigned to * so that th number 197*5462 is divisible by 9?<br><br>Solution: <br>          Let the missing digit be x<br>          Sum of digits = (1+9+7+x+5+4+6+2)=34+x<br>          For 34+x to be divisible by 9 , x must be replaced by 2<br>          The digit in place of x must be 2.<br><br>16.Find the smallest number of 6 digits which is exactly divisible by 111?<br>Solution:<br>         Smallest number of 6 digits is 100000<br>         On dividing 10000 by 111 we get 100 as remainder<br>         Number to be added =111-100=11.<br>         Hence,required number =10011.<br><br>17.A number when divided by 342 gives a remainder 47.When the same<br> number is divided by 19 what would be the remainder?<br><br>Solution:<br>Number=342 K + 47 = 19 * 18 K + 19 * 2 + 9=19 ( 18K + 2) + 9.<br>The given number when divided by 19 gives 18 K + 2 as quotient <br>and 9 as remainder.<br><br>18.In doing a division of a question with zero remainder,a candidate <br>took 12 as divisor instead of 21.The quotient obtained by him was 35.<br>The correct quotient is?<br><br>a.0 &nbsp;&nbsp;  b.12&nbsp;&nbsp;  c.13 &nbsp;&nbsp;  d.20<br>Solution:<br>Dividend=12*35=420.<br> Now dividend =420 and divisor =21.<br>Therefore correct quotient =420/21=20.<br><br>19.If a number is multiplied by 22 and the same number is<br> added to it then we get a number that is half the square <br>of that number. Find the number.<br><br>a.45 &nbsp;&nbsp;      b.46 &nbsp;&nbsp;   c.47  &nbsp;&nbsp;   d. none<br>Solution:<br>Let the required number be x.<br>Given that x*22+x = 1/2 x2<br>                 23x = 1/2 x2<br>                    x = 2*23=46  <br> <br>Ans (b)<br><br>20.Find the number of zeros in the factorial of the number 18?<br><br>Solution:<br>18! contains 15 and 5,which combined with one even number<br> gives zeros. Also 10 is also contained in 18! which will<br> give additional zero .Hence 18! contains 3 zeros and the <br>last digit will always be zero.<br><br>21.The sum of three prime numbers is 100.If one of them <br>exceeds another by 36 then one of the numbers is?<br><br>a.7    b.29    c.41   d67.<br><br>Solution:<br><br>x+(x+36)+y=100<br>               2x+y=64<br>               Therefore y must be even prime which is 2<br>               2x+2=64=>x=31.<br>Third prime number =x+36=31+36=67.<br><br>22.A number when divided by the sum of 555 and 445 gives <br>two times their difference as quotient and 30 as remainder .<br>The number is?<br><br>a.1220   b.1250   c.22030  d.220030.<br><br>Solution:<br>Number=(555+445)*(555-445)*2+30<br>                            =(555+445)*2*110+30<br>                            =220000+30=220030.<br><br>23.The difference of 1025-7 and 1024+x is divisible by 3 for x=?<br><br>a.3    b.2    c.4     d.6<br><br>Solution: <br>The difference of 1025-7 and 1024+x is<br>                                       =(1025-7)-(1024-x)<br>                                       =1025-7-1024-x<br>                                      =10.1024-7 -1024-x<br>                                      =1024(10-1)-(7-x)<br>                                      =1024*9-(7+x)<br><br>The above expression is divisible by 3 so we have to<br> replace x with 2.<br><br>Ans (b).<br><br><a href="pnumbers.html" ><b>BACK</b></a> <br><br></font></TD></TR></table></html>

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