Solved papers for JEE Main & Advanced AIEEE Solved Paper-2005

done AIEEE Solved Paper-2005 Total Questions - 5

  • question_answer1) Two points A and B move from rest along a straight line with constant acceleration f and f?, respectively. If A takes m second more than B and describes n unit more than B in acquiring the same speed, then     AIEEE  Solved  Paper-2005

    A)
    \[(f'-f)n=\frac{1}{2}ff'{{m}^{2}}\]

    B)
           \[\frac{1}{2}(f+f')m=ff'{{n}^{2}}\]

    C)
    \[(f+f'){{m}^{2}}=ff'n\]

    D)
    \[(f+f'){{m}^{2}}=ff'n\]

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  • question_answer2) A lizard, at an initial distance of 21 cm behind an insect, moves from rest with an acceleration of\[2\text{ }cm/{{s}^{2}}\]and pursues the insect which is crawling uniformly along a straight line at a speed of 20 cm/s. Then, the lizard will catch the insect after     AIEEE  Solved  Paper-2005

    A)
    24 s       

    B)
           21 s       

    C)
           1 s          

    D)
           20 s

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  • question_answer3) The resultant R of two forces acting on a particle is at right angles to one of them and its magnitude is one-third of the other force. The ratio of larger force to smaller one is     AIEEE  Solved  Paper-2005

    A)
    \[3:2\sqrt{2}\]            

    B)
           \[3:2\]                  

    C)
           \[3:\sqrt{2}\]              

    D)
           \[2:1\]

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  • question_answer4) A and B are two like parallel forces. A couple of moment H lies in the plane of A and B and is contained with them. The resultant of A and B after combining is displaced through a distance     AIEEE  Solved  Paper-2005

    A)
    \[\frac{H}{A-B}\]             

    B)
           \[\frac{H}{2(A+B)}\]      

    C)
           \[\frac{H}{A+B}\]            

    D)
           \[\frac{2H}{A-B}\]

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  • question_answer5) A particle is projected from a point O with velocity u at an angle of\[60{}^\circ \]with the horizontal. When it is moving in a direction at right angle to its direction at O, then its velocity is given by     AIEEE  Solved  Paper-2005

    A)
    \[\frac{u}{\sqrt{3}}\]                     

    B)
           \[\frac{2u}{3}\]                

    C)
    \[\frac{u}{2}\]                  

    D)
           \[\frac{u}{3}\]

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AIEEE Solved Paper-2005
 

   


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