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Yeah, there are a couple of mistakes in the second one. The sum should be 9*(1/10^n). Otherwise, your line 7 doesn't make any sense; 1-9/10 = 1/10
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Geometry is the science of correct reasoning on incorrect figures - George Pólya |
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Still not quite right.
You still have the 9/10 everywhere in line 7. You should have 9 \sum\limits_{n=1}^\infty \left ( \frac{1}{10} \right )^n = 9 \frac{\frac{1}{10}}{1-\frac{1}{10}}} = 1 or something edit-heh I think you fixed it while I was typing this ![]()
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Geometry is the science of correct reasoning on incorrect figures - George Pólya |
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It still looks wrong to me. Look at step 7. You've got r=9/10 in the numerator and r=1/10 in the denominator.
r should be 1/10, shouldn't it? The sum is 9 times a geometric series with r=1/10. That gives you 9*((1/10)/(1-(1/10))) =9*((1/10)/(9/10)) =(9/10)/(9/10) =1 |
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Aaaaaghhh! I mentioned these threads to my wife.
Her: Well, it doesn't Me: Yes it does Her: No, it doesn't Me: Yes it does Her: No, it doesn't Me: Yes it does Her: No, it doesn't Me: Yes it does . . . You get the picture. So, now I'm really going to follow this simple solution once those kinks get worked out I'll show it to her. |
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Yours has 9*(1/10) He just multiplied the 9 in
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Geometry is the science of correct reasoning on incorrect figures - George Pólya |
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I think you've just summed up the previous 3 threads on this subject! By the way, I haven't the math to follow the second method, but the first has completely clinched it for me. That's something I can show someone who doesn't agree....
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Is the first version (the simple one, the non-calculus one), correct?
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Don of Borg - Cool, Calm, Collective. "Within the next generation I believe that the world's leaders will discover that infant conditioning and narco-hypnosis are more efficient, as instruments of government, than clubs and prisons, and that the lust for power can be just as completely satisfied by suggesting people into loving their servitude as by flogging them and kicking them into obedience." -- Aldous Huxley |
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