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|00000c60| 2d 31 0e 73 31 2d 33 2d | 36 0e 52 65 64 20 48 65 |-1.s1-3-|6.Red He|
|00000c70| 72 72 69 6e 67 0f 0d 0a | 00 10 31 2d 34 2d 31 0e |rring...|..1-4-1.|
|00000c80| 73 31 2d 34 2d 32 0e 52 | 65 70 65 61 74 65 64 20 |s1-4-2.R|epeated |
|00000c90| 53 6f 6c 75 74 69 6f 6e | 0f 0d 0a 00 10 31 2d 37 |Solution|.....1-7|
|00000ca0| 2d 31 0e 73 31 2d 37 2d | 31 0e 53 61 74 69 73 66 |-1.s1-7-|1.Satisf|
|00000cb0| 79 20 61 6e 20 49 6e 65 | 71 75 61 6c 69 74 79 0f |y an Ine|quality.|
|00000cc0| 0d 0a 00 10 31 2d 34 2d | 31 0e 73 31 2d 34 2d 31 |....1-4-|1.s1-4-1|
|00000cd0| 0e 53 65 63 6f 6e 64 2d | 44 65 67 72 65 65 20 50 |.Second-|Degree P|
|00000ce0| 6f 6c 79 6e 6f 6d 69 61 | 6c 20 45 71 75 61 74 69 |olynomia|l Equati|
|00000cf0| 6f 6e 20 69 6e 20 11 33 | 78 11 31 0f 0d 0a 00 10 |on in .3|x.1.....|
|00000d00| 31 2d 33 2d 31 0e 73 31 | 2d 33 2d 35 0e 53 69 6d |1-3-1.s1|-3-5.Sim|
|00000d10| 70 6c 65 20 49 6e 74 65 | 72 65 73 74 20 46 6f 72 |ple Inte|rest For|
|00000d20| 6d 75 6c 61 0f 0d 0a 00 | 10 31 2d 32 2d 31 0e 73 |mula....|.1-2-1.s|
|00000d30| 31 2d 32 2d 34 0e 53 6f | 6c 75 74 69 6f 6e 2c 20 |1-2-4.So|lution, |
|00000d40| 45 78 74 72 61 6e 65 6f | 75 73 0f 0d 0a 00 10 31 |Extraneo|us.....1|
|00000d50| 2d 31 2d 31 0e 73 31 2d | 31 2d 31 0e 53 6f 6c 75 |-1-1.s1-|1-1.Solu|
|00000d60| 74 69 6f 6e 20 50 6f 69 | 6e 74 20 6f 66 20 61 6e |tion Poi|nt of an|
|00000d70| 20 45 71 75 61 74 69 6f | 6e 0f 0d 0a 00 10 31 2d | Equatio|n.....1-|
|00000d80| 37 2d 31 0e 73 31 2d 37 | 2d 31 0e 53 6f 6c 75 74 |7-1.s1-7|-1.Solut|
|00000d90| 69 6f 6e 20 53 65 74 20 | 6f 66 20 61 6e 20 49 6e |ion Set |of an In|
|00000da0| 65 71 75 61 6c 69 74 79 | 0f 0d 0a 00 10 31 2d 34 |equality|.....1-4|
|00000db0| 2d 31 0e 73 31 2d 34 2d | 37 0e 53 6f 6c 75 74 69 |-1.s1-4-|7.Soluti|
|00000dc0| 6f 6e 73 20 6f 66 20 61 | 20 51 75 61 64 72 61 74 |ons of a| Quadrat|
|00000dd0| 69 63 20 45 71 75 61 74 | 69 6f 6e 0f 0d 0a 00 10 |ic Equat|ion.....|
|00000de0| 31 2d 32 2d 31 0e 73 31 | 2d 32 2d 31 0e 53 6f 6c |1-2-1.s1|-2-1.Sol|
|00000df0| 75 74 69 6f 6e 73 20 6f | 66 20 61 6e 20 45 71 75 |utions o|f an Equ|
|00000e00| 61 74 69 6f 6e 0f 0d 0a | 00 10 31 2d 37 2d 31 0e |ation...|..1-7-1.|
|00000e10| 73 31 2d 37 2d 31 0e 53 | 6f 6c 75 74 69 6f 6e 73 |s1-7-1.S|olutions|
|00000e20| 20 6f 66 20 61 6e 20 49 | 6e 65 71 75 61 6c 69 74 | of an I|nequalit|
|00000e30| 79 0f 0d 0a 00 10 31 2d | 37 2d 31 0e 73 31 2d 37 |y.....1-|7-1.s1-7|
|00000e40| 2d 33 0e 53 6f 6c 76 69 | 6e 67 20 61 20 44 6f 75 |-3.Solvi|ng a Dou|
|00000e50| 62 6c 65 20 49 6e 65 71 | 75 61 6c 69 74 79 0f 0d |ble Ineq|uality..|
|00000e60| 0a 00 10 31 2d 37 2d 31 | 0e 73 31 2d 37 2d 33 0e |...1-7-1|.s1-7-3.|
|00000e70| 53 6f 6c 76 69 6e 67 20 | 61 20 4c 69 6e 65 61 72 |Solving |a Linear|
|00000e80| 20 49 6e 65 71 75 61 6c | 69 74 79 0f 0d 0a 00 10 | Inequal|ity.....|
|00000e90| 31 2d 34 2d 31 0e 73 31 | 2d 34 2d 34 0e 53 6f 6c |1-4-1.s1|-4-4.Sol|
|00000ea0| 76 69 6e 67 20 61 20 51 | 75 61 64 72 61 74 69 63 |ving a Q|uadratic|
|00000eb0| 20 45 71 75 61 74 69 6f | 6e 20 62 79 20 43 6f 6d | Equatio|n by Com|
|00000ec0| 70 6c 65 74 69 6e 67 20 | 74 68 65 20 53 71 75 61 |pleting |the Squa|
|00000ed0| 72 65 0f 0d 0a 00 10 31 | 2d 34 2d 31 0e 73 31 2d |re.....1|-4-1.s1-|
|00000ee0| 34 2d 33 0e 53 6f 6c 76 | 69 6e 67 20 61 20 51 75 |4-3.Solv|ing a Qu|
|00000ef0| 61 64 72 61 74 69 63 20 | 45 71 75 61 74 69 6f 6e |adratic |Equation|
|00000f00| 20 62 79 20 45 78 74 72 | 61 63 74 69 6e 67 20 53 | by Extr|acting S|
|00000f10| 71 75 61 72 65 20 52 6f | 6f 74 73 0f 0d 0a 00 10 |quare Ro|ots.....|
|00000f20| 31 2d 34 2d 31 0e 73 31 | 2d 34 2d 32 0e 53 6f 6c |1-4-1.s1|-4-2.Sol|
|00000f30| 76 69 6e 67 20 61 20 51 | 75 61 64 72 61 74 69 63 |ving a Q|uadratic|
|00000f40| 20 45 71 75 61 74 69 6f | 6e 20 62 79 20 46 61 63 | Equatio|n by Fac|
|00000f50| 74 6f 72 69 6e 67 0f 0d | 0a 00 10 31 2d 37 2d 31 |toring..|...1-7-1|
|00000f60| 0e 73 31 2d 37 2d 34 0e | 53 6f 6c 76 69 6e 67 20 |.s1-7-4.|Solving |
|00000f70| 61 6e 20 41 62 73 6f 6c | 75 74 65 20 56 61 6c 75 |an Absol|ute Valu|
|00000f80| 65 20 49 6e 65 71 75 61 | 6c 69 74 79 0f 0d 0a 00 |e Inequa|lity....|
|00000f90| 10 31 2d 32 2d 31 0e 73 | 31 2d 32 2d 31 0e 53 6f |.1-2-1.s|1-2-1.So|
|00000fa0| 6c 76 69 6e 67 20 61 6e | 20 45 71 75 61 74 69 6f |lving an| Equatio|
|00000fb0| 6e 0f 0d 0a 00 10 31 2d | 37 2d 31 0e 73 31 2d 37 |n.....1-|7-1.s1-7|
|00000fc0| 2d 31 0e 53 6f 6c 76 69 | 6e 67 20 61 6e 20 49 6e |-1.Solvi|ng an In|
|00000fd0| 65 71 75 61 6c 69 74 79 | 0f 0d 0a 00 10 31 2d 38 |equality|.....1-8|
|00000fe0| 2d 31 0e 73 31 2d 38 2d | 33 0e 53 6f 6c 76 69 6e |-1.s1-8-|3.Solvin|
|00000ff0| 67 20 61 6e 20 49 6e 65 | 71 75 61 6c 69 74 79 20 |g an Ine|quality |
|00001000| 49 6e 76 6f 6c 76 69 6e | 67 20 52 61 74 69 6f 6e |Involvin|g Ration|
|00001010| 61 6c 20 45 78 70 72 65 | 73 73 69 6f 6e 73 0f 0d |al Expre|ssions..|
|00001020| 0a 00 10 31 2d 36 2d 31 | 0e 73 31 2d 36 2d 33 0e |...1-6-1|.s1-6-3.|
|00001030| 53 6f 6c 76 69 6e 67 20 | 45 71 75 61 74 69 6f 6e |Solving |Equation|
|00001040| 73 20 49 6e 76 6f 6c 76 | 69 6e 67 20 41 62 73 6f |s Involv|ing Abso|
|00001050| 6c 75 74 65 20 56 61 6c | 75 65 0f 0d 0a 00 10 31 |lute Val|ue.....1|
|00001060| 2d 36 2d 31 0e 73 31 2d | 36 2d 33 0e 53 6f 6c 76 |-6-1.s1-|6-3.Solv|
|00001070| 69 6e 67 20 45 71 75 61 | 74 69 6f 6e 73 20 49 6e |ing Equa|tions In|
|00001080| 76 6f 6c 76 69 6e 67 20 | 46 72 61 63 74 69 6f 6e |volving |Fraction|
|00001090| 73 0f 0d 0a 00 10 31 2d | 36 2d 31 0e 73 31 2d 36 |s.....1-|6-1.s1-6|
|000010a0| 2d 32 0e 53 6f 6c 76 69 | 6e 67 20 45 71 75 61 74 |-2.Solvi|ng Equat|
|000010b0| 69 6f 6e 73 20 49 6e 76 | 6f 6c 76 69 6e 67 20 52 |ions Inv|olving R|
|000010c0| 61 64 69 63 61 6c 73 0f | 0d 0a 00 10 31 2d 36 2d |adicals.|....1-6-|
|000010d0| 31 0e 73 31 2d 36 2d 32 | 0e 53 6f 6c 76 69 6e 67 |1.s1-6-2|.Solving|
|000010e0| 20 45 71 75 61 74 69 6f | 6e 73 20 49 6e 76 6f 6c | Equatio|ns Invol|
|000010f0| 76 69 6e 67 20 52 61 74 | 69 6f 6e 61 6c 20 45 78 |ving Rat|ional Ex|
|00001100| 70 6f 6e 65 6e 74 73 0f | 0d 0a 00 10 31 2d 33 2d |ponents.|....1-3-|
|00001110| 31 0e 73 31 2d 33 2d 34 | 0e 53 70 68 65 72 65 2c |1.s1-3-4|.Sphere,|
|00001120| 20 56 6f 6c 75 6d 65 20 | 6f 66 20 61 0f 0d 0a 00 | Volume |of a....|
|00001130| 10 31 2d 33 2d 31 0e 73 | 31 2d 33 2d 33 0e 53 71 |.1-3-1.s|1-3-3.Sq|
|00001140| 75 61 72 65 2c 20 41 72 | 65 61 20 61 6e 64 20 50 |uare, Ar|ea and P|
|00001150| 65 72 69 6d 65 74 65 72 | 20 6f 66 20 61 0f 0d 0a |erimeter| of a...|
|00001160| 00 10 31 2d 34 2d 31 0e | 73 31 2d 34 2d 31 0e 53 |..1-4-1.|s1-4-1.S|
|00001170| 74 61 6e 64 61 72 64 20 | 46 6f 72 6d 20 6f 66 20 |tandard |Form of |
|00001180| 61 20 51 75 61 64 72 61 | 74 69 63 20 45 71 75 61 |a Quadra|tic Equa|
|00001190| 74 69 6f 6e 0f 0d 0a 00 | 10 31 2d 31 2d 31 0e 73 |tion....|.1-1-1.s|
|000011a0| 31 2d 31 2d 35 0e 53 74 | 61 6e 64 61 72 64 20 46 |1-1-5.St|andard F|
|000011b0| 6f 72 6d 20 6f 66 20 74 | 68 65 20 45 71 75 61 74 |orm of t|he Equat|
|000011c0| 69 6f 6e 20 6f 66 20 61 | 20 43 69 72 63 6c 65 0f |ion of a| Circle.|
|000011d0| 0d 0a 00 10 31 2d 35 2d | 31 0e 73 31 2d 35 2d 32 |....1-5-|1.s1-5-2|
|000011e0| 0e 53 75 62 74 72 61 63 | 74 69 6f 6e 20 6f 66 20 |.Subtrac|tion of |
|000011f0| 43 6f 6d 70 6c 65 78 20 | 4e 75 6d 62 65 72 73 0f |Complex |Numbers.|
|00001200| 0d 0a 00 10 31 2d 31 2d | 31 0e 73 31 2d 31 2d 34 |....1-1-|1.s1-1-4|
|00001210| 0e 53 79 6d 6d 65 74 72 | 79 20 6f 66 20 61 20 47 |.Symmetr|y of a G|
|00001220| 72 61 70 68 0f 0d 0a 00 | 10 31 2d 31 2d 31 0e 73 |raph....|.1-1-1.s|
|00001230| 31 2d 31 2d 34 0e 53 79 | 6d 6d 65 74 72 79 20 77 |1-1-4.Sy|mmetry w|
|00001240| 69 74 68 20 52 65 73 70 | 65 63 74 20 74 6f 20 74 |ith Resp|ect to t|
|00001250| 68 65 20 4f 72 69 67 69 | 6e 0f 0d 0a 00 10 31 2d |he Origi|n.....1-|
|00001260| 31 2d 31 0e 73 31 2d 31 | 2d 34 0e 53 79 6d 6d 65 |1-1.s1-1|-4.Symme|
|00001270| 74 72 79 20 77 69 74 68 | 20 52 65 73 70 65 63 74 |try with| Respect|
|00001280| 20 74 6f 20 74 68 65 20 | 11 33 78 11 31 2d 61 78 | to the |.3x.1-ax|
|00001290| 69 73 0f 0d 0a 00 10 31 | 2d 31 2d 31 0e 73 31 2d |is.....1|-1-1.s1-|
|000012a0| 31 2d 34 0e 53 79 6d 6d | 65 74 72 79 20 77 69 74 |1-4.Symm|etry wit|
|000012b0| 68 20 52 65 73 70 65 63 | 74 20 74 6f 20 74 68 65 |h Respec|t to the|
|000012c0| 20 11 33 79 11 31 2d 61 | 78 69 73 0f 0d 0a 00 10 | .3y.1-a|xis.....|
|000012d0| 31 2d 33 2d 31 0e 73 31 | 2d 33 2d 35 0e 54 65 6d |1-3-1.s1|-3-5.Tem|
|000012e0| 70 65 72 61 74 75 72 65 | 20 46 6f 72 6d 75 6c 61 |perature| Formula|
|000012f0| 0f 0d 0a 00 10 31 2d 31 | 2d 31 0e 73 31 2d 31 2d |.....1-1|-1.s1-1-|
|00001300| 34 0e 54 65 73 74 20 66 | 6f 72 20 4f 72 69 67 69 |4.Test f|or Origi|
|00001310| 6e 20 53 79 6d 6d 65 74 | 72 79 0f 0d 0a 00 10 31 |n Symmet|ry.....1|
|00001320| 2d 31 2d 31 0e 73 31 2d | 31 2d 34 0e 54 65 73 74 |-1-1.s1-|1-4.Test|
|00001330| 20 66 6f 72 20 11 33 78 | 11 31 2d 61 78 69 73 20 | for .3x|.1-axis |
|00001340| 53 79 6d 6d 65 74 72 79 | 0f 0d 0a 00 10 31 2d 31 |Symmetry|.....1-1|
|00001350| 2d 31 0e 73 31 2d 31 2d | 34 0e 54 65 73 74 20 66 |-1.s1-1-|4.Test f|
|00001360| 6f 72 20 11 33 79 11 31 | 2d 61 78 69 73 20 53 79 |or .3y.1|-axis Sy|
|00001370| 6d 6d 65 74 72 79 0f 0d | 0a 00 10 31 2d 38 2d 31 |mmetry..|...1-8-1|
|00001380| 0e 73 31 2d 38 2d 31 0e | 54 65 73 74 20 49 6e 74 |.s1-8-1.|Test Int|
|00001390| 65 72 76 61 6c 73 0f 0d | 0a 00 10 31 2d 38 2d 31 |ervals..|...1-8-1|
|000013a0| 0e 73 31 2d 38 2d 32 0e | 54 65 73 74 20 49 6e 74 |.s1-8-2.|Test Int|
|000013b0| 65 72 76 61 6c 73 20 66 | 6f 72 20 61 20 50 6f 6c |ervals f|or a Pol|
|000013c0| 79 6e 6f 6d 69 61 6c 2c | 20 46 69 6e 64 69 6e 67 |ynomial,| Finding|
|000013d0| 0f 0d 0a 00 10 31 2d 37 | 2d 31 0e 73 31 2d 37 2d |.....1-7|-1.s1-7-|
|000013e0| 32 0e 54 72 61 6e 73 69 | 74 69 76 65 20 50 72 6f |2.Transi|tive Pro|
|000013f0| 70 65 72 74 79 0f 0d 0a | 00 10 31 2d 33 2d 31 0e |perty...|..1-3-1.|
|00001400| 73 31 2d 33 2d 32 0e 54 | 72 61 6e 73 6c 61 74 69 |s1-3-2.T|ranslati|
|00001410| 6e 67 20 4b 65 79 20 57 | 6f 72 64 73 20 61 6e 64 |ng Key W|ords and|
|00001420| 20 50 68 72 61 73 65 73 | 0f 0d 0a 00 10 31 2d 33 | Phrases|.....1-3|
|00001430| 2d 31 0e 73 31 2d 33 2d | 33 0e 54 72 69 61 6e 67 |-1.s1-3-|3.Triang|
|00001440| 6c 65 2c 20 41 72 65 61 | 20 6f 66 20 61 0f 0d 0a |le, Area| of a...|
|00001450| 00 10 31 2d 34 2d 31 0e | 73 31 2d 34 2d 37 0e 55 |..1-4-1.|s1-4-7.U|
|00001460| 73 69 6e 67 20 74 68 65 | 20 44 69 73 63 72 69 6d |sing the| Discrim|
|00001470| 69 6e 61 6e 74 20 74 6f | 20 50 72 65 64 69 63 74 |inant to| Predict|
|00001480| 20 53 6f 6c 75 74 69 6f | 6e 73 0f 0d 0a 00 10 31 | Solutio|ns.....1|
|00001490| 2d 33 2d 31 0e 73 31 2d | 33 2d 31 0e 56 65 72 62 |-3-1.s1-|3-1.Verb|
|000014a0| 61 6c 20 4d 6f 64 65 6c | 0f 0d 0a 00 10 31 2d 33 |al Model|.....1-3|
|000014b0| 2d 31 0e 73 31 2d 33 2d | 34 0e 56 6f 6c 75 6d 65 |-1.s1-3-|4.Volume|
|000014c0| 20 46 6f 72 6d 75 6c 61 | 73 0f 0d 0a 00 10 31 2d | Formula|s.....1-|
|000014d0| 31 2d 31 0e 73 31 2d 31 | 2d 34 0e 11 33 78 11 31 |1-1.s1-1|-4..3x.1|
|000014e0| 2d 61 78 69 73 20 53 79 | 6d 6d 65 74 72 79 0f 0d |-axis Sy|mmetry..|
|000014f0| 0a 00 10 31 2d 31 2d 31 | 0e 73 31 2d 31 2d 33 0e |...1-1-1|.s1-1-3.|
|00001500| 11 33 78 11 31 2d 69 6e | 74 65 72 63 65 70 74 0f |.3x.1-in|tercept.|
|00001510| 0d 0a 00 10 31 2d 31 2d | 31 0e 73 31 2d 31 2d 34 |....1-1-|1.s1-1-4|
|00001520| 0e 11 33 79 11 31 2d 61 | 78 69 73 20 53 79 6d 6d |..3y.1-a|xis Symm|
|00001530| 65 74 72 79 0f 0d 0a 00 | 10 31 2d 31 2d 31 0e 73 |etry....|.1-1-1.s|
|00001540| 31 2d 31 2d 33 0e 11 33 | 79 11 31 2d 69 6e 74 65 |1-1-3..3|y.1-inte|
|00001550| 72 63 65 70 74 0f 0d 0b | 00 26 00 00 00 33 15 00 |rcept...|.&...3..|
|00001560| 00 4d 16 00 00 10 00 00 | 00 00 00 00 00 4d 41 49 |.M......|.....MAI|
|00001570| 4e 00                   |                         |N.      |        |
+--------+-------------------------+-------------------------+--------+--------+