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At 0:21 when x tends to 0 , t tends to - ꝏ. I wrote t tends to 0 which is not correct. Sorry for this mistake.
Integral necessary to solve Newton's "shell theorem" 0 to pi of [r - Rcos(theta)]sin theta/ [r^2 +R^2 - 2rRcos(theta)]^3/2 d(theta). substitution and integration by parts is one method.
I shall look into it. Thanks
t = 0 at 0:21 should be t -> -∞?
That is correct. It is a mistake. Thanks for catching that.
Sweet
Good
At 0:21 when x tends to 0 , t tends to - ꝏ. I wrote t tends to 0 which is not correct. Sorry for this mistake.
Integral necessary to solve Newton's "shell theorem" 0 to pi of [r - Rcos(theta)]sin theta/ [r^2 +R^2 - 2rRcos(theta)]^3/2 d(theta). substitution and integration by parts is one method.
I shall look into it. Thanks
t = 0 at 0:21 should be t -> -∞?
That is correct. It is a mistake. Thanks for catching that.
Sweet
Good