Suggested text book Ex. Pre-lesson work. Ex. 1.2 (10) 2 Let s Practise p. 3, Ex. 1.1 (6c) Problem solving: Deriving 7/10/2014

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1 S Mathematics Teaching Schedule for CDE 1st term: 7p nd Term: 105p Total: 179p Text book: New Progress in Senior Mathematics, CK.Kwun, M.W. Cheung, M.C. Choi, S.W. Chong, Hong Kong Educational Publishing Co. Suggested Pre-lesson work: Read the suggested examples and do the corresponding questions and follow-up exercises Date Learning Unit/ Topics Learning Objective Period Suggested Pre-lesson work Suggested text book Ex Remarks / Evaluation Method /9/01 Chp. 1 P9 Imaginary unit of 1/9/01 Real Numbers 1.1 Real Number System Let s Practise p., Ex. 1.1 (6c) complex number is a Quiz and test and Complex 6 Ex. 1. (10) new and abstract concept Numbers 1. Surds E.g Ex. 1. (19, 0) to students. 1. Complex Number System E.g. 1.5, 1.6 Let s *Rev 1 (5) Practise p. 1, 1 HOT 15/9/01- Chp P18 Problem solving: Deriving 7/10/01 Quadratic.1 Quadratic Equations refer to S Final Exam quadratic equations Equations in One. Solving Quadratic Equations by Taking Eg..1-. Ex.. (6,1, ) follow-up measures Discuss p.68 Q9,51 50,5 Unknown Square Root or Factor Method. Solving Quadratic Equations by Quadratic Eg Ex.. (6,10, 6) Formula. The Nature of Roots of Quadratic Equations Eg..5 Ex.. (8,1,).5 Simple Problems Leading to Quadratic Eg Ex..5(,10,1) Equations Ex Ex..6 (8,1,0).6 Relations between the Roots and Coefficients Ex *Rev (5) of Quadratic Equations p MC 1

2 8/10/01 Chp P10 Problem solving: locations of 0/10/01 Functions and.1 Introduction to Functions Eg..1-. Ex..1 (8,16,) Confuse with the vertices Graph (1) notation f ( x ) Discuss p.15 Q Quadratic Functions Eg Ex.. (8,,7) Poor in handling the. Graphs of Other Functions Eg Ex.. (,8) method of completing *Rev (8) square p MC 1/10/01 Chp P16 Discuss p.17 Q /11/01 Functions and Graphs ().1 Solving Inequalities by the Graphical Method Eg..1-. Ex..1 (,6). Finding the Optimum values of Quadratic Eg..-.7 Ex.. (1,0,) Functions by the Algebraic Method. Transformation on the Graphs of Functions 6 Eg Ex.. (,6,1,18) *Rev (6) p MC 1/11/01- Chp 5 P1 Discussp.1Q(60,61,6,66,67) 7/11/01 Exponential and 5.1 Rational Indices Eg Ex.5.1 (1c,16,18a,19a) Get confuse with Logarithmic 5. Logarithmic Functions Eg Ex. 5. (6a b c, 8,) addition and Functions 5. Using Logarithms to Solve Equations Eg Ex. 5. (0,6,0) multiplication of 5. Graphs of Exponential and Logarithmic Eg Ex. 5. (8,1) logarithms Functions Eg Ex. 5.5 (,6,1) 5.5 Applications of Logarithms *Rev 5 (66) p. 5 MC

3 8/11/01-5/1/01 9/1/01-19/1/01 /1/01- /1/015 5/1/015 7/1/015 P7 1 st Exam 1 St Exam Christmas & New Year Holiday Going through 1 st Exam paper P 1/1/015- Chp 6 P9 Analyzing, generalizing 1/1/015 Equations of 6.1 Equations of Straight lines Eg Ex. 6.1 (8,0,,8) Grasp the different form Discuss p.69 Q(,6,7) Straight lines of straight lines (Bk part ) 6. General Form of Equations of Straight lines Eg Ex. 6. (6,10b,6) *Rev 6 (7) p MC /1/015- Chp 7 P18 Software: Sketchpad, WinPlot, 1//015 Basic properties 7.1 Chords of a circle Eg Ex. 7.1 (,8,1) Good drawing, familiar StudyWork for Math. of circles (1) 7. Angles in a circle Eg E.x. 7. (16, ) with the plane diagrams Discuss p.7 Q6,7,9,0) (Bk part ) 7. Relationship among the chords, arcs and Eg Ex.. 7. (1,16,18) angles of a circle Eg Ex. 7. (1, 6) 7. Basic properties of a cyclic quadrilateral *Rev 7 ( 9) p.8-9 MC Past paper SQ

4 1//015- Chp 8 P1 Problem solving: Proof of cyclic 1//015 Basic properties 8.1 Tangents to a circle Eg Ex. 8.1 (1,1,0) Cannot apply those quad. of circles () 8. Tangents to a circle from an external point Eg Ex. 8. (1,0,6) theorems together Discuss p.89 Q7,8,,5) (18/ 7///15) (Bk part ) 8. angles in the alternate segments Eg Ex. 8. (8,18,6) Lunar New Year *Rev8 (5) Holiday p.91-9 MC Past paper LQ 1//015- Chp 10 P19 Discuss p. Q(5-56) 51,57 17// Polynomials and Their Operations Eg Ex (6,10,1) Good handling skill in Polynomials 10. Division of Polynomials Eg Ex. 10. (10,1,,) algebraic operation 10. Remainder Theorem Eg Ex. 10. (1,18,) (1/ - 10//15) 10. Factor Theorem and its application Eg Ex. 10. (6,1,,6) Easter Holiday 10.5The G.C.D. and the L.C.M. of Polynomials Eg Ex (,,1) 10.6 Algebraic Fractions Eg Ex (10,16) *Rev10 (57) p.-5 MC 0//015 Chp 11 P6 Discuss p.66 Q(8,10,11) // Solving Simultaneous Equations by the Eg Ex (0,0) Equations (1) Graphical Method *Rev11 (11) p.67 MC

5 7//015 Chp1 P1 Discuss p.10 (-5) 6 1/5/ Equations Reducible to Quadratic Eg Ex. 1.1 (1,18, ) Equations () Equations Eg Ex. 1. (6,18,) 1. Solving Simultaneous Equations Eg Ex. 1. (8,0,6) 1. Problems Leading to Quadratic Equations *Rev1 (5) p MC 1/5/015- Chp 1 P15 Problem solving: using under /6/015 Variations 1.1 Direct variations Eg Ex. 1.1 (16,0) Familiar with direct and algebraic skills to solve and 1. Inverse variations Eg Ex. 1. (1,0) inverse variation variation problems 1. Joint variations Eg Ex. 1. (1,16) Discuss p.15 Q Partial variations Eg Ex. 1. (6,10,1) *Rev1 (7) p MC /6/015-10/6/015 Revise all topics P7 MC, SQ & LQ 11/6/015 S Final Exam /6/015 There are 179 periods in total. Number of questions required = 179 / 7 x 5 =17.9 There are 19 Homework questions in total. (19 > 17.9) * Open-ended questions 5