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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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Geometry is the science of correct reasoning on incorrect figures - George Pólya |
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