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authorElizabeth Hunt <elizabeth.hunt@simponic.xyz>2023-12-06 14:15:18 -0700
committerElizabeth Hunt <elizabeth.hunt@simponic.xyz>2023-12-06 14:15:18 -0700
commitb8c662456f2caf219de2a21f137f8fd61e34b0b2 (patch)
tree59e7197a58bedc104f3112e8c6e3a360fa28b0f4 /homeworks/hw-3.org
parentc8bfa7bd0cdb2893f43adc12c74530acc26f4835 (diff)
downloadcmath-b8c662456f2caf219de2a21f137f8fd61e34b0b2.tar.gz
cmath-b8c662456f2caf219de2a21f137f8fd61e34b0b2.zip
fix typos
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@@ -147,7 +147,6 @@ Meaning that as $h$ scales linearly, our error is bounded by $h^2$ as opposed to
| 2 | 0.00390625 | 2/9 | 0.22193146 | 0.00029076636 |
| 2 | 0.001953125 | 2/9 | 0.22207642 | 0.00014580786 |
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* Question Nine
** C
@@ -212,7 +211,6 @@ Meaning that as $h$ scales linearly, our error is bounded by $h^2$ as opposed to
| 1 | 0.00390625 | 0.41510750774498784d0 | 0.415092913054238d0 | 1.4594690749825112d-5 |
| 1 | 0.001953125 | 0.41510750774498784d0 | 0.4150670865046777d0 | 4.0421240310117845d-5 |
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* Question Twelve
First we'll place a bound on $h$; looking at a graph of $f$ it's pretty obvious from the asymptotes that we don't want to go much further than $|h| = 2 - \frac{pi}{2}$.