If the axis of rotation were moved from the center of the disk to the end of the disk (as shown in the diagram below), what would the moment of inertia be? Hint: you don’t need to do another integral, just use the parallel axis theorem. As before, your expression should only depend on the variables M and R.

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11th Edition
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Chapter1: Units, Trigonometry. And Vectors
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If the axis of rotation were moved from the center of the disk to the end of the disk (as shown in the diagram below), what would the moment of inertia be? Hint: you don’t need to do another integral, just use the parallel axis theorem. As before, your expression should only depend on the variables M and R.

The image depicts a diagram featuring a coin that appears to be spinning. The coin is shown in an upright position, with motion lines indicating a spin to the right. Below the coin, a dashed horizontal line represents the surface on which the coin is spinning. To the right of the coin, the letter "G" is positioned with an arrow curving around it, pointing upward, signaling the direction of spin.

Above the diagram, the Roman numeral "I" is visible, which may indicate a label or reference point in the context. This diagram could be used in educational materials to illustrate concepts such as rotational motion, angular momentum, or the gyroscopic effect.
Transcribed Image Text:The image depicts a diagram featuring a coin that appears to be spinning. The coin is shown in an upright position, with motion lines indicating a spin to the right. Below the coin, a dashed horizontal line represents the surface on which the coin is spinning. To the right of the coin, the letter "G" is positioned with an arrow curving around it, pointing upward, signaling the direction of spin. Above the diagram, the Roman numeral "I" is visible, which may indicate a label or reference point in the context. This diagram could be used in educational materials to illustrate concepts such as rotational motion, angular momentum, or the gyroscopic effect.
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