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Historical snapshot — AY2017/2018 Semester 2 · View current offering →

Mods MH1811 AY2017/2018 Semester 2

Mathematics

AY2017/2018 Semester 2

Partial differentiation. Multiple integrals. Sequences and series. First order differential equations. Second order differential equations.

AUs	3.0 AUs
Categories	Core
Mutually Exclusive With	FE1007, IM1007, MH1100, MH1101, MH1801, MS2900
Exam

Available Indexes

	Mon	Tue	Wed	Thu	Fri
930
1000
1030
1100
1130
1200
1230
1300
1330
1400
1430
1500
1530
1600
1630
1700
1730
1800

	Mon		Tue		Wed	Thu			Fri
930	COMMON LEC (LE) 0930-1030 Mon LT1A		32043 TUT (A03) 0930-1030 Tue TR+110 Wk2-13	32044 TUT (A04) 0930-1030 Tue TR+111 Wk2-13	23527 TUT (AS2) 0930-1030 Wed TR+112 Wk2-13	32045 TUT (A05) 0930-1030 Thu TR+64 Wk2-13	32046 TUT (A06) 0930-1030 Thu TR+65 Wk2-13	36102 TUT (IT02) 0930-1030 Thu LHS-TR+31 Wk2-13
1000	COMMON LEC (LE) 0930-1030 Mon LT1A		32043 TUT (A03) 0930-1030 Tue TR+110 Wk2-13	32044 TUT (A04) 0930-1030 Tue TR+111 Wk2-13	23527 TUT (AS2) 0930-1030 Wed TR+112 Wk2-13	32045 TUT (A05) 0930-1030 Thu TR+64 Wk2-13	32046 TUT (A06) 0930-1030 Thu TR+65 Wk2-13	36102 TUT (IT02) 0930-1030 Thu LHS-TR+31 Wk2-13
1030			23263 TUT (B02) 1030-1130 Tue TR+8 Wk2-13		23528 TUT (AS3) 1030-1130 Wed TR+113 Wk2-13	23267 TUT (B06) 1030-1130 Thu TR+7 Wk2-13	23268 TUT (B07) 1030-1130 Thu TR+8 Wk2-13		23269 TUT (B08) 1030-1130 Fri TR+6 Wk2-13
1100			23263 TUT (B02) 1030-1130 Tue TR+8 Wk2-13		23528 TUT (AS3) 1030-1130 Wed TR+113 Wk2-13	23267 TUT (B06) 1030-1130 Thu TR+7 Wk2-13	23268 TUT (B07) 1030-1130 Thu TR+8 Wk2-13		23269 TUT (B08) 1030-1130 Fri TR+6 Wk2-13
1130			23526 TUT (AS1) 1130-1230 Tue TR+31 Wk2-13	36101 TUT (IT01) 1130-1230 Tue LHS-TR+31 Wk2-13	COMMON LEC (LE) 1130-1230 Wed LT2A	23265 TUT (B04) 1130-1230 Thu TR+3 Wk2-13	23266 TUT (B05) 1130-1230 Thu TR+7 Wk2-13		23264 TUT (B03) 1130-1230 Fri TR+30 Wk2-13	23529 TUT (AS4) 1130-1230 Fri TR+6 Wk2-13
1200			23526 TUT (AS1) 1130-1230 Tue TR+31 Wk2-13	36101 TUT (IT01) 1130-1230 Tue LHS-TR+31 Wk2-13	COMMON LEC (LE) 1130-1230 Wed LT2A	23265 TUT (B04) 1130-1230 Thu TR+3 Wk2-13	23266 TUT (B05) 1130-1230 Thu TR+7 Wk2-13		23264 TUT (B03) 1130-1230 Fri TR+30 Wk2-13	23529 TUT (AS4) 1130-1230 Fri TR+6 Wk2-13
1230	28332 TUT (CV2) 1230-1330 Mon TR+36 Wk2-13					28335 TUT (CV5) 1230-1330 Thu TR+36 Wk2-13
1300	28332 TUT (CV2) 1230-1330 Mon TR+36 Wk2-13					28335 TUT (CV5) 1230-1330 Thu TR+36 Wk2-13
1330			29332 TUT (EN2) 1330-1430 Tue TR+31 Wk2-13
1400			29332 TUT (EN2) 1330-1430 Tue TR+31 Wk2-13
1430	32041 TUT (A01) 1430-1530 Mon TR+67 Wk2-13	32042 TUT (A02) 1430-1530 Mon TR+69 Wk2-13	28333 TUT (CV3) 1430-1530 Tue TR+36 Wk2-13
1500	32041 TUT (A01) 1430-1530 Mon TR+67 Wk2-13	32042 TUT (A02) 1430-1530 Mon TR+69 Wk2-13	28333 TUT (CV3) 1430-1530 Tue TR+36 Wk2-13
1530	28331 TUT (CV1) 1530-1630 Mon TR+36 Wk2-13	29331 TUT (EN1) 1530-1630 Mon TR+69 Wk2-13				28334 TUT (CV4) 1530-1630 Thu TRX43 Wk2-13	32047 TUT (A07) 1530-1630 Thu TR+110 Wk2-13	32048 TUT (A08) 1530-1630 Thu TR+111 Wk2-13
1600	28331 TUT (CV1) 1530-1630 Mon TR+36 Wk2-13	29331 TUT (EN1) 1530-1630 Mon TR+69 Wk2-13				28334 TUT (CV4) 1530-1630 Thu TRX43 Wk2-13	32047 TUT (A07) 1530-1630 Thu TR+110 Wk2-13	32048 TUT (A08) 1530-1630 Thu TR+111 Wk2-13