commit 0a22b16a61820cb73642b36734b2b28582a89df8
parent c771118ad766d46b8f0100a07a6b967d9660cdb0
Author: thing1 <thing1@seacrossedlovers.xyz>
Date: Mon, 24 Nov 2025 11:55:15 +0000
lectures and notes
Diffstat:
4 files changed, 22 insertions(+), 0 deletions(-)
diff --git a/CS18120/21.11.25.md b/CS18120/21.11.25.md
@@ -0,0 +1,3 @@
+21/11/25
+========
+
diff --git a/MP10610/hw3/hw3.ms b/MP10610/hw3/hw3.ms
@@ -130,6 +130,8 @@ let @ u = sqrt x #
@ 1 over {1 + x sup 2} = dy over dx #
+7)b)
+
@ int from 0 to 1 tan sup -1 x dx #
@ u = tan sup -1 x #
diff --git a/MP10610/hw3/notes.md b/MP10610/hw3/notes.md
@@ -0,0 +1,11 @@
+24/11/25
+========
+
+- 5)d) should have had both bounds modified
+ - when you have a negative outside, you can flip the bounds
+- 5)f) should have been a trig substituion of atan(u)
+- remember to use '='
+- use subscripts on different constants
+- don't use the same variable name twice
+- 6)e) you got the substition wrong when fixing the bounds, it should have been 2 and 1
+- you need to keep bounds when doing by parts, ie. convert to numbers asap!
diff --git a/PH16210/24.11.25.md b/PH16210/24.11.25.md
@@ -0,0 +1,6 @@
+24/11/25
+========
+
+- see FIG1 for the "blackbox" solution the the problem
+ - no matter the order, you just solve for lambda
+ - in second order, this only works for homogenius equ (u = 0)