MGIMS WARDHA MGIMS WARDHA Solved Paper-2004

  • question_answer
    If \[{{a}_{r}}\] and \[{{a}_{t}}\] represent radial and tangential accelerations, the motion of a particle will be uniformly circular if :

    A) \[{{a}_{r}}=\]and \[{{a}_{t}}=0\]               

    B) \[{{a}_{r}}=0\,\]but \[{{a}_{t}}\ne 0\,\]

    C) \[{{a}_{r}}\ne 0\,\] but\[{{a}_{t}}=0\,\]                 

    D) \[{{a}_{r}}\ne 0\,\]

    Correct Answer: C

    Solution :

    (i) If\[{{a}_{r}}=0\]and\[{{a}_{t}}=0,\]then motion is uniform translator. (ii) If\[{{a}_{r}}=0\]but\[{{a}_{t}}\ne 0,\]then motion is accelerated translatory. (iii) If\[{{a}_{r}}\ne 0\]but\[{{a}_{t}}\ne 0\]then motion is uniform circular. (iv) If\[{{a}_{r}}\ne 0\]and\[{{a}_{t}}\ne 0,\]then motion is a non-uniform circular.


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