Theory of Machines Miscellaneous


Theory of Machines Miscellaneous

  1. In a statically determinate plane truss, the number of joints (j) and the number of members (m) are related by









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    NA

    Correct Option: C

    NA


  1. Which of the following statements is INCORRECT?









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    NA

    Correct Option: A

    NA



  1. A planar closed kinematic chain is formed with rigid links PQ = 2.0 m, QR = 3.0 m, RS = 2.5 m and SP= 2.7 m with all revolute joints. The link to be fixed to obtain rocker (rocker-rocker) mechanism is









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    The link opposite to shortest link is fixed.

    Correct Option: C

    The link opposite to shortest link is fixed.


  1. Match the approaches given below to perform stated kinematics/dynamics analysis of machine.
    AnalysisApproach
    P. Continuous 1. D' Alembert's principle relative rotation
    Q. Velocity and 2. Grubler's criterion acceleration
    R. Mobility 3. Grashof's law
    S. Dynamic - static 4. Kennedy's theorem analysis










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    NA

    Correct Option: B

    NA



Direction: The circular disc shown in its pian view in the figure rotates in a plane parallel to the horizontal plane about the point O at a uniform angular velocity ω . Two other points A and B are located on the line OZ at distances rA and rB from O respectively.

  1. The velocity of point B with respect to point A is a vector of magnitude









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    B has the linear velocity ωB rB
    A has the linear velocity ωA rA

    Obviously, ωB rB > ωA rA
    because ωA = ωB = ω and rB > rA
    ∴ ωrB > ωrA
    So relative velocity = ω(rB – rA) in the direction of motion of point B.
    and, it will experience a centripetal acceleration of ω² (rB – rA) towards “O”

    Correct Option: C

    B has the linear velocity ωB rB
    A has the linear velocity ωA rA

    Obviously, ωB rB > ωA rA
    because ωA = ωB = ω and rB > rA
    ∴ ωrB > ωrA
    So relative velocity = ω(rB – rA) in the direction of motion of point B.
    and, it will experience a centripetal acceleration of ω² (rB – rA) towards “O”