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Weird Thing About Coriolis Acceleration and Coriolis Force?
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[QUOTE="NTesla, post: 6827227, member: 682219"] For the sake of discussion, even if we name it differently, would it act differently. When we are analyzing the situation from polar coordinate system in an inertial frame of reference, and if ##r## and ##\theta## both are changing, the expression for ##\vec{a}## does have a term(real NOT pseudo) which has the same magnitude and direction as Coriolis acceleration (from Coriolis force which arises when we are in non-inertial frame). But we are analyzing the situation from inertial frame. How is that fact to be reconciled with the pseudo Coriolis acceleration..? Will both be acting simultaneously if we are analyzing from non-inertial frame using polar coordinate system ? [/QUOTE]
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Weird Thing About Coriolis Acceleration and Coriolis Force?
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