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| location | ||
| age | ||
| visits | member for | 5 months |
| seen | 12 hours ago | |
| stats | profile views | 3 |
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1d |
comment |
No idea how to solve this equation using two exponentials @AndréNicolas Could you explain how one cannot expect a closed form formula for $x$ ? |
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1d |
accepted | Volume of a Cone — Stuck On My Approach |
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1d |
revised |
No idea how to solve this equation using two exponentials added 252 characters in body |
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1d |
asked | No idea how to solve this equation using two exponentials |
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Apr 23 |
asked | More complicated ways of solving a problem |
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Dec 28 |
awarded | Scholar |
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Dec 28 |
awarded | Supporter |
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Dec 28 |
accepted | Geometry in a circle |
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Dec 28 |
revised |
Geometry in a circle edited body |
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Dec 28 |
asked | Geometry in a circle |
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Dec 14 |
revised |
Volume of a Cone — Stuck On My Approach edited tags |
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Dec 14 |
comment |
Volume of a Cone — Stuck On My Approach Thank you for your comment. I've certainly seen this approach when I took calculus many years ago, but I was hoping to attack it this way as a personal learning experience. |
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Dec 14 |
comment |
Volume of a Cone — Stuck On My Approach @RossMillikan, Thank you for your comment. I'm a little confused by your comment that a 3d integral won't have to do with rotation. In the case of a finding a rectangle with dimensions $A,B,C$, don't we take $\int_0^C AB dC = ABC$ for the volume? Instead of adding the individual areas along $dc$ can't we just add the individual areas of a triangle around an angle $d\theta$ to get the cone volume? That's what I imagine when I say "rotation" |
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Dec 13 |
awarded | Student |
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Dec 13 |
awarded | Editor |
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Dec 13 |
revised |
Volume of a Cone — Stuck On My Approach deleted 2 characters in body |
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Dec 13 |
asked | Volume of a Cone — Stuck On My Approach |
