The equation of motion for a rotating body (assuming it rotates about an axis parallel to the "z" coordinate axis) is Σ T, laz %3D We can affirm that: a) Rotational inertia | of the body unlike the mass can be negative or zero. b) It is a scalar equation, since the physical quantities present in the equation are scalars. c) It only applies to symmetrical bodies. d) It can be derived from Newton's laws that we have seen earlier.

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Chapter1: Units, Trigonometry. And Vectors
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The equation of motion for a rotating body (assuming it rotates about an axis parallel to the "z"
coordinate axis) is
Tz =
Iaz
We can affirm that:
a) Rotational inertia | of the body unlike the mass can be negative or zero.
b) It is a scalar equation, since the physical quantities present in the equation are scalars.
c) It only applies to symmetrical bodies.
d) It can be derived from Newton's laws that we have seen earlier.
Transcribed Image Text:The equation of motion for a rotating body (assuming it rotates about an axis parallel to the "z" coordinate axis) is Tz = Iaz We can affirm that: a) Rotational inertia | of the body unlike the mass can be negative or zero. b) It is a scalar equation, since the physical quantities present in the equation are scalars. c) It only applies to symmetrical bodies. d) It can be derived from Newton's laws that we have seen earlier.
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