A shaft is rotating at a uniform speed with four masses 𝒎𝟏, 𝒎𝟐, 𝒎𝟑, &#11

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A shaft is rotating at a uniform speed with four masses 𝒎𝟏, 𝒎𝟐, 𝒎𝟑, &#11

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A shaft is rotating at a uniform speed with four masses π’ŽπŸ, π’ŽπŸ,
π’ŽπŸ‘, π’ŽπŸ’ of magnitudes πŸπŸ“πŸŽπ’Œπ’ˆ, πŸπŸπŸ“π’Œπ’ˆ, πŸπŸ–πŸŽπ’Œπ’ˆ, πŸπŸ—πŸ“π’Œπ’ˆ respectively. The
masses are rotating in the same plane, and the corresponding radii
of rotation are πŸπŸŽπŸŽπ’Žπ’Ž, πŸπŸ“πŸŽπ’Žπ’Ž, πŸπŸ“πŸŽπ’Žπ’Ž, πŸ‘πŸŽπŸŽπ’Žπ’Ž. The angles made by
these masses with respect to horizontal are 𝟎°, πŸ’πŸ“Β°, 𝟏𝟐𝟎°, πŸπŸ“πŸ“Β°
respectively.
2.1. Find the magnitude and position of balance mass by drawing the
Angular Position diagram and Vector diagram. The balance mass
radius of rotation is πŸπŸŽπŸŽπ’Žπ’Ž. [24]
2.2. Use the Analytical method to determine the magnitude and
position of the balance mass, placing the mass-radius of rotation
at 200mm. [16]
2.3. Is there a difference between the two answers? Discuss your
reasoning. (3)
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