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authorHolden Rohrer <hr@hrhr.dev>2020-04-03 17:44:18 -0400
committerHolden Rohrer <hr@hrhr.dev>2020-04-03 17:44:18 -0400
commit2c18d2f1f2888eb2eb8779457db70f2f8615c2b9 (patch)
tree854c87c5582307c7ad1386e8e23f1723a8eca4ea /progreport
parent905bf6ee0dca625a0bb4b2336350d60b40220626 (diff)
minor fix
Diffstat (limited to 'progreport')
-rw-r--r--progreport/document.tex2
1 files changed, 1 insertions, 1 deletions
diff --git a/progreport/document.tex b/progreport/document.tex
index 7ec2077..7b34439 100644
--- a/progreport/document.tex
+++ b/progreport/document.tex
@@ -24,7 +24,7 @@ entire problem uses $E(t) = \sin(\omega t)$.
From Kirchhoff's Voltage law over the first (xy) loop,
$$E(t) = \sin(\omega t) = x(t)R_1 + {1\over C_1}\int y(t)dt.$$
-Kirchhoff's Voltage law also applies to the second yz-loop:
+Kirchhoff's Voltage law also applies to the second (yz) loop:
$${1\over C_1}\int y(t)dt = {1\over C_2}\int z(t)dt + z(t)\rload.$$
Differentiating and rearranging gives:
$$x'(t) = -{y(t) \over R_1C_1} + {\omega\cos(\omega t) \over R_1},$$