NUMBER OF UNDERGRADUATE STUDENTS:
Quarter |
Chem |
Math |
Phys |
Applied Phys |
ENSP, B.A. |
ESS (all majors) |
Unde |
S2014 |
399 |
488 |
140 |
0 |
|
213 |
187 |
S2015 |
375 |
580 |
162 |
0 |
|
232 |
165 |
S2016 |
379 |
735 |
196 |
0 |
|
204 |
232 |
S2017 |
423 |
960 |
184 |
25 |
|
209 |
189 |
S2018 |
483 |
1051 |
204 |
76 |
|
237 |
162 |
S2019 |
485 |
1105 |
227 |
94 |
48 |
169 |
201 |
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)
NUMBER OF GRADUATE STUDENTS:
|
S19 |
CHEMISTRY |
213 |
CHM-CHM AND MATL PHY |
9 |
EARTH SYSTEM SCIENCE |
53 |
MATHEMATICS |
100 |
PHY-CHM AND MATL PHY |
21 |
PHYSICS |
97 |
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)
S19 LECTURE ENROLLMENTS:
Dept |
MATH |
ESS |
CHEM |
PHYSICS |
S2019 |
5988 |
1475 |
5126 |
3673 |
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)
ENROLLMENTS BY DEPT:
Quarterly Summary for S2019 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
Level |
LEC |
DIS |
LAB |
LAB LEC |
RES |
SEM |
TUT |
FLD |
COL |
|
|
|
|
|
|
|
|
|
|
|
CHEM |
Lower-Div |
3330 |
3330 |
2426 |
1242 |
|
|
|
|
|
|
Upper-Div |
405 |
405 |
187 |
|
93 |
6 |
35 |
|
|
|
Grad |
149 |
115 |
|
|
213 |
349 |
114 |
|
|
|
Total |
3884 |
3850 |
2613 |
1242 |
306 |
355 |
149 |
0 |
0 |
|
|
|
|
|
|
|
|
|
|
|
ESS |
Lower-Div |
1188 |
931 |
258 |
|
|
|
|
|
|
|
Upper-Div |
257 |
|
112 |
|
27 |
20 |
|
2 |
|
|
Grad |
30 |
|
|
|
51 |
38 |
18 |
|
|
|
Total |
1475 |
931 |
370 |
0 |
78 |
58 |
18 |
2 |
0 |
|
|
|
|
|
|
|
|
|
|
|
MATH |
Lower-Div |
4564 |
4443 |
121 |
|
|
|
|
|
|
|
Upper-Div |
1251 |
1230 |
32 |
|
83 |
|
7 |
7 |
|
|
Grad |
173 |
50 |
|
|
63 |
127 |
|
|
|
|
Total |
5988 |
5723 |
153 |
0 |
146 |
127 |
7 |
7 |
0 |
|
|
|
|
|
|
|
|
|
|
|
PHYS |
Lower-Div |
3310 |
3244 |
1646 |
|
|
12 |
|
|
|
|
Upper-Div |
245 |
166 |
37 |
|
25 |
|
|
|
|
|
Grad |
118 |
19 |
|
|
105 |
42 |
38 |
|
9 |
|
Total |
3673 |
3429 |
1683 |
0 |
130 |
54 |
38 |
0 |
9 |
CHEMISTRY ENROLLMENTS FOR SPRING 2019 |
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|
|
CHEM |
1B |
DIS |
502 |
|
CHEM |
192 |
TUT |
29 |
CHEM |
1B |
LEC |
502 |
|
CHEM |
193 |
LEC |
7 |
CHEM |
1C |
DIS |
1326 |
|
CHEM |
199 |
TUT |
6 |
CHEM |
1C |
LEC |
1326 |
|
CHEM |
205 |
DIS |
19 |
CHEM |
1LC |
LAB |
1184 |
|
CHEM |
205 |
LEC |
19 |
CHEM |
H2C |
DIS |
64 |
|
CHEM |
218 |
DIS |
15 |
CHEM |
H2C |
LEC |
64 |
|
CHEM |
218 |
LEC |
15 |
CHEM |
H2LC |
LAB |
63 |
|
CHEM |
221A |
DIS |
12 |
CHEM |
H2LC |
LAB LEC |
63 |
|
CHEM |
221A |
LEC |
12 |
CHEM |
M3C |
DIS |
53 |
|
CHEM |
225 |
DIS |
21 |
CHEM |
M3C |
LEC |
53 |
|
CHEM |
225 |
LEC |
21 |
CHEM |
M3LC |
LAB |
110 |
|
CHEM |
231C |
DIS |
10 |
CHEM |
M3LC |
LAB LEC |
110 |
|
CHEM |
231C |
LEC |
10 |
CHEM |
51A |
DIS |
216 |
|
CHEM |
232B |
DIS |
9 |
CHEM |
51A |
LEC |
216 |
|
CHEM |
232B |
LEC |
9 |
CHEM |
51C |
DIS |
1116 |
|
CHEM |
241 |
LEC |
15 |
CHEM |
51C |
LEC |
1116 |
|
CHEM |
248 |
DIS |
19 |
CHEM |
51LC |
LAB |
985 |
|
CHEM |
248 |
LEC |
19 |
CHEM |
51LC |
LAB LEC |
985 |
|
CHEM |
251 |
LEC |
3 |
CHEM |
H52LC |
LAB |
6 |
|
CHEM |
252 |
LEC |
11 |
CHEM |
H52LC |
LAB LEC |
6 |
|
CHEM |
266 |
LEC |
5 |
CHEM |
M52LC |
LAB |
78 |
|
CHEM |
268 |
DIS |
10 |
CHEM |
M52LC |
LAB LEC |
78 |
|
CHEM |
268 |
LEC |
10 |
CHEM |
H90 |
DIS |
53 |
|
CHEM |
280 |
RES |
213 |
CHEM |
H90 |
LEC |
53 |
|
CHEM |
290 |
SEM |
148 |
CHEM |
107L |
DIS |
81 |
|
CHEM |
291 |
SEM |
119 |
CHEM |
107L |
LAB |
82 |
|
CHEM |
292 |
SEM |
82 |
CHEM |
125 |
DIS |
85 |
|
CHEM |
299 |
TUT |
1 |
CHEM |
125 |
LEC |
85 |
|
CHEM |
399 |
TUT |
113 |
CHEM |
132C |
DIS |
217 |
|
|
|
|
|
CHEM |
132C |
LEC |
217 |
|
|
|
|
|
CHEM |
138 |
DIS |
13 |
|
|
|
|
|
CHEM |
138 |
LAB |
13 |
|
|
|
|
|
CHEM |
138 |
LEC |
13 |
|
|
|
|
|
CHEM |
153 |
LAB |
19 |
|
|
|
|
|
CHEM |
153 |
LEC |
19 |
|
|
|
|
|
CHEM |
156 |
LAB |
45 |
|
|
|
|
|
CHEM |
156 |
LEC |
45 |
|
|
|
|
|
CHEM |
177L |
DIS |
9 |
|
|
|
|
|
CHEM |
177L |
LAB |
9 |
|
|
|
|
|
CHEM |
180 |
RES |
87 |
|
|
|
|
|
CHEM |
180W |
LAB |
19 |
|
|
|
|
|
CHEM |
180W |
LEC |
19 |
|
|
|
|
|
CHEM |
H180C |
RES |
6 |
|
|
|
|
|
CHEM |
H181W |
SEM |
6 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
ESS ENROLLMENTS FOR SPRING 2019 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
|
EARTHSS |
3 |
DIS |
70 |
|
|
|
|
|
EARTHSS |
3 |
LEC |
70 |
|
|
|
|
|
EARTHSS |
5 |
DIS |
395 |
|
|
|
|
|
EARTHSS |
5 |
LEC |
395 |
|
|
|
|
|
EARTHSS |
7 |
LAB |
199 |
|
|
|
|
|
EARTHSS |
7 |
LEC |
198 |
|
|
|
|
|
EARTHSS |
21 |
DIS |
385 |
|
|
|
|
|
EARTHSS |
21 |
LEC |
385 |
|
|
|
|
|
EARTHSS |
H30C |
DIS |
23 |
|
|
|
|
|
EARTHSS |
H30C |
LEC |
23 |
|
|
|
|
|
EARTHSS |
40C |
LAB |
59 |
|
|
|
|
|
EARTHSS |
40C |
LEC |
59 |
|
|
|
|
|
EARTHSS |
55 |
DIS |
58 |
|
|
|
|
|
EARTHSS |
55 |
LEC |
58 |
|
|
|
|
|
EARTHSS |
100 |
LEC |
19 |
|
|
|
|
|
EARTHSS |
114 |
LAB |
38 |
|
|
|
|
|
EARTHSS |
114 |
LEC |
38 |
|
|
|
|
|
EARTHSS |
115 |
LAB |
17 |
|
|
|
|
|
EARTHSS |
115 |
LEC |
17 |
|
|
|
|
|
EARTHSS |
116 |
LAB |
35 |
|
|
|
|
|
EARTHSS |
116 |
LEC |
35 |
|
|
|
|
|
EARTHSS |
138 |
LAB |
22 |
|
|
|
|
|
EARTHSS |
138 |
LEC |
22 |
|
|
|
|
|
EARTHSS |
144 |
LEC |
35 |
|
|
|
|
|
EARTHSS |
164 |
LEC |
12 |
|
|
|
|
|
EARTHSS |
171 |
LEC |
11 |
|
|
|
|
|
EARTHSS |
177W |
LEC |
14 |
|
|
|
|
|
EARTHSS |
190CW |
SEM |
20 |
|
|
|
|
|
EARTHSS |
191 |
LEC |
46 |
|
|
|
|
|
EARTHSS |
197 |
FLD |
2 |
|
|
|
|
|
EARTHSS |
198W |
LEC |
5 |
|
|
|
|
|
EARTHSS |
H198 |
LEC |
3 |
|
|
|
|
|
EARTHSS |
199 |
RES |
27 |
|
|
|
|
|
EARTHSS |
225 |
LEC |
5 |
|
|
|
|
|
EARTHSS |
256 |
LEC |
5 |
|
|
|
|
|
EARTHSS |
264 |
LEC |
5 |
|
|
|
|
|
EARTHSS |
280C |
SEM |
19 |
|
|
|
|
|
EARTHSS |
286C |
SEM |
4 |
|
|
|
|
|
EARTHSS |
290 |
SEM |
15 |
|
|
|
|
|
EARTHSS |
298 |
LEC |
15 |
|
|
|
|
|
EARTHSS |
299 |
RES |
51 |
|
|
|
|
|
EARTHSS |
399 |
TUT |
18 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
MATH ENROLLMENTS FOR SPRING 2019 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
MATH |
2A |
DIS |
455 |
|
MATH |
133A |
LEC |
102 |
MATH |
2A |
LEC |
455 |
|
MATH |
133B |
DIS |
38 |
MATH |
2B |
DIS |
1083 |
|
MATH |
133B |
LEC |
38 |
MATH |
2B |
LEC |
1083 |
|
MATH |
133C |
DIS |
32 |
MATH |
2D |
DIS |
620 |
|
MATH |
133C |
LEC |
32 |
MATH |
2D |
LEC |
620 |
|
MATH |
140A |
DIS |
113 |
MATH |
2E |
DIS |
564 |
|
MATH |
140A |
LEC |
113 |
MATH |
2E |
LEC |
564 |
|
MATH |
140B |
DIS |
83 |
MATH |
H2E |
DIS |
3 |
|
MATH |
140B |
LEC |
83 |
MATH |
H2E |
LEC |
3 |
|
MATH |
140C |
DIS |
19 |
MATH |
3A |
DIS |
674 |
|
MATH |
140C |
LEC |
19 |
MATH |
3A |
LEC |
674 |
|
MATH |
H140C |
LEC |
7 |
MATH |
3D |
DIS |
433 |
|
MATH |
141 |
DIS |
11 |
MATH |
3D |
LEC |
433 |
|
MATH |
141 |
LEC |
11 |
MATH |
4 |
DIS |
236 |
|
MATH |
147 |
DIS |
58 |
MATH |
4 |
LEC |
236 |
|
MATH |
147 |
LEC |
58 |
MATH |
5A |
DIS |
90 |
|
MATH |
161 |
DIS |
39 |
MATH |
5A |
LEC |
90 |
|
MATH |
161 |
LEC |
39 |
MATH |
5B |
DIS |
77 |
|
MATH |
162B |
DIS |
8 |
MATH |
5B |
LEC |
77 |
|
MATH |
162B |
LEC |
8 |
MATH |
8 |
DIS |
16 |
|
MATH |
180B |
DIS |
8 |
MATH |
8 |
LEC |
16 |
|
MATH |
180B |
LEC |
8 |
MATH |
9 |
LAB |
84 |
|
MATH |
184 |
DIS |
28 |
MATH |
9 |
LEC |
84 |
|
MATH |
184 |
LEC |
28 |
MATH |
10 |
LAB |
37 |
|
MATH |
184L |
LAB |
18 |
MATH |
10 |
LEC |
37 |
|
MATH |
192 |
FLD |
7 |
MATH |
13 |
DIS |
192 |
|
MATH |
192 |
LEC |
7 |
MATH |
13 |
LEC |
192 |
|
MATH |
192 |
TUT |
7 |
MATH |
107 |
DIS |
14 |
|
MATH |
199C |
RES |
83 |
MATH |
107 |
LEC |
14 |
|
MATH |
205C |
LEC |
1 |
MATH |
107L |
LAB |
14 |
|
MATH |
206C |
LEC |
7 |
MATH |
110B |
DIS |
29 |
|
MATH |
210C |
DIS |
24 |
MATH |
110B |
LEC |
29 |
|
MATH |
210C |
LEC |
24 |
MATH |
112C |
DIS |
4 |
|
MATH |
218C |
LEC |
4 |
MATH |
112C |
LEC |
4 |
|
MATH |
220C |
DIS |
13 |
MATH |
115 |
DIS |
45 |
|
MATH |
220C |
LEC |
13 |
MATH |
115 |
LEC |
45 |
|
MATH |
222C |
LEC |
5 |
MATH |
120A |
DIS |
59 |
|
MATH |
225C |
LEC |
6 |
MATH |
120A |
LEC |
59 |
|
MATH |
227C |
LEC |
13 |
MATH |
120B |
DIS |
93 |
|
MATH |
230C |
DIS |
13 |
MATH |
120B |
LEC |
93 |
|
MATH |
230C |
LEC |
14 |
MATH |
120C |
DIS |
14 |
|
MATH |
233C |
LEC |
13 |
MATH |
120C |
LEC |
14 |
|
MATH |
235C |
LEC |
7 |
MATH |
H120C |
LEC |
7 |
|
MATH |
240C |
LEC |
10 |
MATH |
121A |
DIS |
138 |
|
MATH |
250C |
LEC |
9 |
MATH |
121A |
LEC |
138 |
|
MATH |
260C |
LEC |
8 |
MATH |
121B |
DIS |
59 |
|
MATH |
270C |
LEC |
10 |
MATH |
121B |
LEC |
59 |
|
MATH |
280C |
LEC |
5 |
MATH |
130A |
DIS |
89 |
|
MATH |
290C |
LEC |
3 |
MATH |
130A |
LEC |
89 |
|
MATH |
295C |
LEC |
7 |
MATH |
130B |
DIS |
113 |
|
MATH |
296 |
LEC |
14 |
MATH |
130B |
LEC |
113 |
|
MATH |
298C |
SEM |
127 |
MATH |
130C |
DIS |
34 |
|
MATH |
299C |
RES |
63 |
MATH |
130C |
LEC |
34 |
|
|
|
|
|
MATH |
133A |
DIS |
102 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
PHYSICS ENROLLMENTS FOR SPRING 2019 |
|
|
|
|
|
|
|
|
|
|
|
|
|
|
PHYSICS |
3A |
DIS |
263 |
|
PHYSICS |
133 |
LEC |
6 |
PHYSICS |
3A |
LEC |
263 |
|
PHYSICS |
135 |
LEC |
8 |
PHYSICS |
3B |
DIS |
225 |
|
PHYSICS |
144 |
LEC |
26 |
PHYSICS |
3B |
LEC |
225 |
|
PHYSICS |
193 |
LEC |
2 |
PHYSICS |
3C |
DIS |
629 |
|
PHYSICS |
195 |
RES |
15 |
PHYSICS |
3C |
LEC |
629 |
|
PHYSICS |
196C |
RES |
2 |
PHYSICS |
3LB |
LAB |
251 |
|
PHYSICS |
H196C |
RES |
5 |
PHYSICS |
3LC |
LAB |
392 |
|
PHYSICS |
199 |
RES |
3 |
PHYSICS |
7C |
DIS |
334 |
|
PHYSICS |
213B |
DIS |
13 |
PHYSICS |
7C |
LEC |
334 |
|
PHYSICS |
213B |
LEC |
13 |
PHYSICS |
7D |
DIS |
649 |
|
PHYSICS |
214C |
LEC |
19 |
PHYSICS |
7D |
LEC |
649 |
|
PHYSICS |
234C |
LEC |
10 |
PHYSICS |
7E |
DIS |
333 |
|
PHYSICS |
235A |
DIS |
6 |
PHYSICS |
7E |
LEC |
333 |
|
PHYSICS |
235A |
LEC |
6 |
PHYSICS |
7LC |
LAB |
304 |
|
PHYSICS |
238C |
LEC |
4 |
PHYSICS |
7LD |
LAB |
634 |
|
PHYSICS |
239A |
LEC |
5 |
PHYSICS |
20B |
DIS |
136 |
|
PHYSICS |
240A |
LEC |
8 |
PHYSICS |
20B |
LEC |
136 |
|
PHYSICS |
240C |
LEC |
13 |
PHYSICS |
20E |
DIS |
334 |
|
PHYSICS |
248 |
LEC |
3 |
PHYSICS |
20E |
LEC |
334 |
|
PHYSICS |
249 |
LEC |
4 |
PHYSICS |
21 |
DIS |
29 |
|
PHYSICS |
255 |
LEC |
9 |
PHYSICS |
21 |
LEC |
29 |
|
PHYSICS |
260C |
SEM |
4 |
PHYSICS |
51A |
DIS |
128 |
|
PHYSICS |
261C |
SEM |
8 |
PHYSICS |
51A |
LEC |
128 |
|
PHYSICS |
263C |
SEM |
7 |
PHYSICS |
52C |
LAB |
65 |
|
PHYSICS |
265C |
SEM |
4 |
PHYSICS |
52C |
LEC |
66 |
|
PHYSICS |
266 |
LEC |
7 |
PHYSICS |
53 |
DIS |
46 |
|
PHYSICS |
291 |
SEM |
19 |
PHYSICS |
53 |
LEC |
46 |
|
PHYSICS |
295 |
RES |
69 |
PHYSICS |
60 |
DIS |
49 |
|
PHYSICS |
296 |
RES |
34 |
PHYSICS |
60 |
LEC |
49 |
|
PHYSICS |
298 |
COL |
9 |
PHYSICS |
61B |
DIS |
36 |
|
PHYSICS |
299 |
RES |
2 |
PHYSICS |
61B |
LEC |
36 |
|
PHYSICS |
395 |
LEC |
17 |
PHYSICS |
61C |
DIS |
53 |
|
PHYSICS |
399 |
TUT |
38 |
PHYSICS |
61C |
LEC |
53 |
|
|
|
|
|
PHYSICS |
H80 |
SEM |
12 |
|
|
|
|
|
PHYSICS |
106W |
LAB |
15 |
|
|
|
|
|
PHYSICS |
106W |
LEC |
15 |
|
|
|
|
|
PHYSICS |
112B |
DIS |
65 |
|
|
|
|
|
PHYSICS |
112B |
LEC |
65 |
|
|
|
|
|
PHYSICS |
113A |
DIS |
87 |
|
|
|
|
|
PHYSICS |
113A |
LEC |
87 |
|
|
|
|
|
PHYSICS |
121W |
LAB |
22 |
|
|
|
|
|
PHYSICS |
121W |
LEC |
22 |
|
|
|
|
|
PHYSICS |
125B |
DIS |
14 |
|
|
|
|
|
PHYSICS |
125B |
LEC |
14 |
|
|
|
|
|