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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 = 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.

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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