MAT136H5
Integral Calculus
0.50 FCE · University of Toronto at Mississauga · Department of Mathematical and Computational Sciences · Term F / S / Y
Description
Continuation of MAT135H5. Antiderivatives and indefinite integrals in one variable, definite integrals and the fundamental theorem of calculus. Integration techniques and applications of integration. Infinite sequences, series and convergence tests. Power series, Taylor and Maclaurin series. A wide range of applications from the sciences will be discussed.
Prerequisite
MAT132H5 or MAT135H5 or MAT137H5 or MAT157H5 or MAT135H1 or MATA29H3 or MATA30H3 or MATA31H3
Exclusion
MAT133Y5 or MAT134H5 or MAT137Y5 or MAT139H5 or MAT157Y5 or MAT159H5 or MAT133Y1 or MAT136H1 or MAT137Y1 or MAT157Y1 or MATA33H3 or MATA35H3 or MATA36H3 or MATA37H3
Sections · 78
LEC
| Section | Term | Meetings | Instructor | Enrol |
|---|---|---|---|---|
| LEC0101 | Y |
|
| 117/160 |
| LEC0102 | Y |
|
| 80/160 |
| LEC0101 | F |
|
| 141/160 |
| LEC0101 | F |
|
| 150/150wl 78 |
| LEC0102 | F |
|
| 118/140 |
| LEC0101 | S |
|
| 140/140wl 137 |
| LEC0102 | S |
|
| 130/130wl 117 |
| LEC0103 | S |
|
| 140/140wl 80 |
| LEC0104 | S |
|
| 130/130wl 72 |
| LEC0105 | S |
|
| 140/140wl 75 |
| LEC0106 | S |
|
| 0/140 |
| LEC0107 | S |
|
| 140/140wl 80 |
| LEC0108 | S |
|
| 0/140 |
| LEC0109 | S |
|
| 0/140 |
| LEC0110 | S |
|
| 0/140 |
| LEC0111 | S |
|
| 140/140wl 75 |
| LEC0112 | S |
|
| 140/140wl 76 |
TUT
| Section | Term | Meetings | Instructor | Enrol |
|---|---|---|---|---|
| TUT0101 | Y |
|
| 26/40 |
| TUT0102 | Y |
|
| 30/40 |
| TUT0103 | Y |
|
| 33/40 |
| TUT0104 | Y |
|
| 31/40 |
| TUT0105 | Y |
|
| 24/40 |
| TUT0106 | Y |
|
| 9/40 |
| TUT0107 | Y |
|
| 31/40 |
| TUT0108 | Y |
|
| 11/40 |
| TUT0101 | F |
|
| 37/40 |
| TUT0102 | F |
|
| 39/40 |
| TUT0103 | F |
|
| 33/40 |
| TUT0104 | F |
|
| 32/40 |
| TUT0101 | F |
|
| 40/40 |
| TUT0102 | F |
|
| 36/40 |
| TUT0103 | F |
|
| 40/40 |
| TUT0104 | F |
|
| 31/40 |
| TUT0105 | F |
|
| 28/40 |
| TUT0106 | F |
|
| 40/40 |
| TUT0107 | F |
|
| 16/50 |
| TUT0101 | S |
|
| 37/40 |
| TUT0102 | S |
|
| 0/40 |
| TUT0103 | S |
|
| 38/40 |
| TUT0104 | S |
|
| 7/40 |
| TUT0105 | S |
|
| 40/40 |
| TUT0106 | S |
|
| 26/40 |
| TUT0107 | S |
|
| 40/40 |
| TUT0108 | S |
|
| 14/40 |
| TUT0109 | S |
|
| 40/40 |
| TUT0110 | S |
|
| 40/40 |
| TUT0111 | S |
|
| 40/40 |
| TUT0112 | S |
|
| 40/40 |
| TUT0113 | S |
|
| 5/40 |
| TUT0114 | S |
|
| 37/40 |
| TUT0115 | S |
|
| 0/40 |
| TUT0116 | S |
|
| 37/40 |
| TUT0117 | S |
|
| 0/40 |
| TUT0118 | S |
|
| 38/40 |
| TUT0119 | S |
|
| 0/40 |
| TUT0120 | S |
|
| 38/40 |
| TUT0121 | S |
|
| 40/40 |
| TUT0122 | S |
|
| 40/40 |
| TUT0123 | S |
|
| 40/40 |
| TUT0124 | S |
|
| 0/40 |
| TUT0125 | S |
|
| 40/40 |
| TUT0126 | S |
|
| 40/40 |
| TUT0127 | S |
|
| 39/40 |
| TUT0128 | S |
|
| 40/40 |
| TUT0129 | S |
|
| 0/40 |
| TUT0130 | S |
|
| 0/40 |
| TUT0131 | S |
|
| 0/40 |
| TUT0132 | S |
|
| 0/40 |
| TUT0133 | S |
|
| 0/40 |
| TUT0134 | S |
|
| 40/40 |
| TUT0135 | S |
|
| 0/40 |
| TUT0136 | S |
|
| 40/40 |
| TUT0137 | S |
|
| 0/40 |
| TUT0138 | S |
|
| 40/40 |
| TUT0139 | S |
|
| 0/40 |
| TUT0140 | S |
|
| 39/40 |
| TUT0141 | S |
|
| 0/40 |
| TUT0142 | S |
|
| 0/40 |