Starting from the position vector r, operate on this vector twice using the operator that relates time derivatives in inertial and rotating reference frames: d d = dt dt'+x Derive an expression that links acceleration in the rotating (') and non-rotating reference frames. I will give you 5 minutes to see how far you get with this.

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Starting from the position vector r, operate on this vector twice using the
operator that relates time derivatives in inertial and rotating reference frames:
d d
== + Ω Χ
dt dt'
Derive an expression that links acceleration in the rotating (') and non-rotating
reference frames.
I will give you 5 minutes to see how far you get with this.
Transcribed Image Text:Starting from the position vector r, operate on this vector twice using the operator that relates time derivatives in inertial and rotating reference frames: d d == + Ω Χ dt dt' Derive an expression that links acceleration in the rotating (') and non-rotating reference frames. I will give you 5 minutes to see how far you get with this.
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