Common Test. Quiz. letter from their parent providing a valid explanation for the absence.

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Course outline 2017-2018 Subject: Mathematics School code CXC: 190003 School Code IB : 003992 Form : 5 TERM 1 14 August 10 November Form 1-5 Grading system Test 2x Common Test 3x Quiz 1x Oral presenation 2x Presentation written 2X Projects 2X CLASSROOM RULES OF CONDUCT Students are expected to be prepared for every class with their notebook and textbooks unless otherwise instructed. Tests and quizzes will be done usually at the end of a topic or after certain concepts are covered. Failure to hand in assignments on time will result in 1% or 10 % mark (at the discretion of the instructor) awarded to the students for that assignment. Electronic devises are not allowed in class hence teacher s permission. Students are not allowed to leave the classroom without teacher s permission. COURSE POLICIES All graded assignments must be typed in black ink (normal size 12 font, Times New Roman or Arial) or neatly handwritten on loose-leaf paper unless otherwise indicated. Refer to the student handbook concerning academic dishonesty, plagiarism, late assignments and missed tests. An assignment is considered late if it is not submitted within the contact hour on the due date. Assignments submitted on disc or USB pens or via e-mail will not be accepted. Students are expected to be prepared for every class with their notebook and textbooks unless otherwise instructed. Students missing a test will be required to provide a medical document or a letter from their parent providing a valid explanation for the absence. METHOD OF INSTRUCTION The approach to instruction and presentation of material will vary depending on the topic and nature of content to be taught. The major methods of instruction to be utilized will be class lectures, group assignments, lab- assignments, visual aids and electronic audio-visual where appropriate and available. TEXTS AND OTHER RESOURCES Living Mathematics For The Caribbean Book 4 Mathematics A Complete Course With CXC Questions Vol. 1 and 2 CXC Past Paper Questions Geometry set Scientific calculators Graph paper or graph book

COURSE OBJECTIVESS AND STUDENT LEARNING OUTCOMES Geometry Mathematics: A complete Course Volume 1 Chapter 9 Student should be able to: use instruments( not necessarily restricted to ruler and compasses) to construct - lines - angles - triangles use instruments to construct - quadrilaterals - polygons use instruments to construct - inscribed circles - circumscribed circles Matrices: 20 & 24 Student should be able: Use matrices to represent information Perform Addition and subtraction of Matrices Perform scalar multiplication of matrices Multiply a matrix by another matrix Determinant of a 2x2 singular matrix Obtain the inverse of a non singular 2x2 matrix Solve problems involving equal matrices Solve problems involving simultaneous equation by matrices Vectors: Volume 2 Chapter 20 & 24 Students should be able to: Add vectors using the triangle or parallelogram law Associate a position vector with a given point where O is the origin Recognize the unit vector as a vector of unit length Determine the magnitude of a vector Use vectors to represent and solve problems in Geometry

Transformational Geometry: Vol. 1- Chapter 10 17 Students should be able to: Define translations in a plane as vector, written as column matrices State relationship between and object and it s image in a plane when it undergoes translations in that plane. State the relationships between object and its image in a plane when reflected in a line in that plane State the relationships between an object and its image in a plane when it its rotated about point in that plane State relationships between an object and its image in a plane under a given enlargement Locate the image of an object under any Transformation. Determine 2x2 matrices associated with rotations associated with rotations, reflections and enlargements Determine the 2x2 matrix representation which is equivalent to the composition of two linear transformations in a plane.

Course outline 2017-2018 Subject: Mathematics School code CXC: 190003 School Code IB : 003992 Form : 5 Term 1 14 August 10 November Subject Teacher (s): Mrs. P. Deslandes-Davis, Ms. S. Rouse, Ms. J. Halley Date Course Content Assessment Type and date Aug. 14-18 Spirit week Resources Teacher s Note Aug. 21-25 Geometry: use instruments( not necessarily restricted to ruler and compasses) to construct - lines - angles - triangles Mathematics- A complete course. Vol. 1- Chapter 9 Aug. 28 Sept.1 Geometry: use instruments to construct - quadrilaterals - polygons Mathematics- A complete course. Vol. 1- Chapter 9 Sept. 4-8 Geometry: use instruments to construct - inscribed circles - circumscribed circles Test Geometry Mathematics- A complete course. Vol. 1- Chapter 9 Sept. 11 15 Matrices: Use matrices to represent information Perform addition, subtraction Perform scalar multiplication of matrices. 20

Sept. 18-22 Multiply a matrix by another matrix Solve problems involving equal matrices Determinant of a 2x2 singular matrix 20 Sept. 25-29 Obtain the inverse of a non singular 2x2 matrix Solve problems involving a 2 x 2 singular matrix Solve simultaneous equations using matrices Test Matrices 24 Oct 2-6 Mid Term Break Oct. 9 Constitution Day Oct. 10-13 Vectors Add vectors using the triangle or parallelogram law. Associate a position vector with a given 20 Oct. 16-20 Point where O is the origin. Recognize the unit vector as a vector of unit length. Determine the magnitude of a vector 20 & 24 Oct. 23-27 Use vectors to represent and solve problems in Geometry Solve problems involving vectors Test Vectors 20 &24 Oct 30- Nov. 3 Transformational Geometry Define translations in a

plane as vector, written as column matrices. State relationship between an object and its image in a plane when it undergoes translations in that plane. 10 Nov. 6-10 Fri. Nov. 10 End of Term 1 Nov. 11 ; St. Maarten Day State the relationships between object and its image in a plane when reflected in a line in that plane. State the relationships between an object and its image in a plane when it is rotated about point in that plane. Common Exam 10 DISCLAIMER This course outline is subject to change and may be affected by the progression of the class and/or factors that affect the school s timetable.