H2 Chapter G: Vectors

Vectors


Description
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This course aims to give a clear understanding of H2 Math Vectors and is suitable for students of different backgrounds.
Content
  • 2020 Lesson Notes
  • Vectors
  • 2020 Lesson Videos
  • Pg 1 Vectors
  • Pg 1 Unit Vectors
  • Pg 2 Unit Vector (i)
  • Pg 2 Unit Vector (iii)
  • Pg 2 Application of Unit Vector (i)
  • Pg 3 Ratio Theorem (i)
  • Pg 3 Ratio Theorem (ii)
  • Pg 7 2014 ACJC Q1 (ii)
  • Pg 7 2014 ACJC Q1 (ii) - Hence
  • Pg 7 2014 ACJC Q1 (iii)
  • Pg 10 Dot Product (a)
  • Pg 10 Dot Product (a) - Finding acute angle
  • Pg 10 Cross Product (a) (i)
  • Pg 10 Cross Product (a) (ii)
  • Pg 13 Finding Equations of Line (a)
  • Pg 14 Relationships Between Two Lines (a)
  • Pg 14 Relationships Between Two Lines (b)
  • Pg 15 Relationships Between Two Lines (c)
  • Pg 15 2014 SAJC P1 Q1
  • Pg 16 Further Applications of Dot and Cross Product - Explanation
  • Pg 16 Length of Projection (a) (b)
  • Pg 16 Length of Projection (c) (i)
  • Pg 16 Length of Projection (c) (ii)
  • Pg 17 2014 NYJC P1 Q5 (i)
  • Pg 17 2014 NYJC P1 Q5 (ii)
  • Pg 17 2014 NYJC P1 Q5 - Find the area of triangle
  • Pg 17 2014 JJC P1 Q8 (i)
  • Pg 17 2014 JJC P1 Q8 (ii)
  • Pg 17 2014 JJC P1 Q8 (iii)
  • Pg 18 Foot of Perpendicular of a point to a Line Question 1
  • Pg 18 Foot of Perpendicular of a point to a Line Question 1 - Hence
  • Pg 18 N2003 P1 Q5 (i)
  • Pg 18 N2003 P1 Q5 (ii)
  • Pg 20 Equation of Planes - Explanation and Question 1
  • Pg 21 Finding The Equations of Planes Question 3
  • Pg 23 Finding the Intersection between a line and a plane Question 3
  • Pg 24 Relationship between a line and a plane Question 1
  • 2019 LESSON NOTES
  • Vectors Notes with Solutions
  • 2019 Lesson Videos
  • Pg 1-2 Vectors -Introduction to Unit Vector sample
  • Pg 2 Application of Unit Vector (i) sample
  • Pg 2 Vectors - Basic Results Unit Vector (i)
  • Pg 2 Vectors - Basic Results Unit Vector (iii) sample
  • Pg 3 Vectors -Introduction to Ratio theorem (i) sample
  • Pg 3 Vectors -Introduction to Ratio theorem (ii)
  • Pg 3 Vectors -Introduction to Scalar Product sample
  • Pg 4 Vectors - Finding exact magnitude
  • Pg 5 Vectors - Perpendicular Vectors
  • Pg 5 Vectors - HCI 2012 II 4a
  • Pg 7 Vectors - Introduction to Cross Product
  • Pg 7 Vectors - Area of triangle using cross product
  • Pg 10 Vectors - Finding Acute Angle between two vectors
  • Pg 10 Vectors - Numeral Value of Dot Product
  • Pg 10 Vectors - Finding the numeral results of a cross product
  • Pg 13 Vectors - Introduction to Line equations
  • Pg 13 Vectors - Formulate the line equation from 2 points
  • Pg 13 Vectors - Formulate the line equation given a point and a direction
  • Pg 14 Vectors - Finding the relationship between two lines angle between lines and intersecting point
  • Pg 16 Vectors - Introduction to "Magic" Triangle
  • Pg 15 Vectors Application of "Magic" triangle
  • Pg 16 Vectors NYJC 2014 I Q5
  • Pg 17 Vectors Finding the foot of perpendicular and mirror image of a point in a line
  • Pg 19 Vectors Introduction to Plane
  • Pg 19 Vectors Introduction to planes
  • Pg 21 Vectors Deducing points from plane equation
  • Pg 21 Vectors Finding the shortest distance of a point to plane
  • Pg 22 Vectors Finding the exact shortest distance of a point to plane II
  • Pg 22 Vectors Finding the point of intersection between a line and a plane
  • Pg 24 Vectors Angle between a line and a plane
  • Pg 26 Vectors Relationship between two planes
  • Pg 26 Vectors Relationship between two planes Distance between two planes
  • Pg 27 Vectors Forming Equation of line of intersection between two planes
  • Pg 28 Vectors N2013IIQ4
  • Pg 28 Vectors - N2013 II Q4 iii
  • Pg 29 Vectors N2009 I Q10
  • Pg 29 Vectors - N2009 I Q10 ii iii
  • Pg 29 Vectors PJC 2015 I Q12
  • Pg 29 Vectors RI 2015 I Q6
  • Pg 30 Vectors AJC 2015 I Q8 (i) (ii) (iii)
  • Pg 30 Vectors AJC 2015 I Q8 (iv)
  • Pg 30 Vectors RI 2015 I Q6
  • Pg 30 Vectors PJC 2015 I Q12
  • Pg 33 Vectors 2017 Specimen Paper II Q3
  • Pg 34 Vectors 2017 II Q3
  • HANDWRITTEN SOLUTIONS FOR PRACTICE QUESTIONS
  • Practice 1
  • Practice 2
  • Practice 3
  • Practice 4
  • Practise 5
Completion rules
  • All units must be completed