Use this content finder to find Solution Bank, GeoGebra interactives and Casio calculator support for IAL Mathematics Pure Mathematics 4. The chapter links below take you the interactives and calculator support for each chapter and to full worked solutions for each exercise.
1 Proof
3 Coordinate geometry in the (x,y) plane
7 Vectors
• Page 10: Check your answer using the simultaneous equations function on your calculator.
• Scientific calculator tutorial
• Page 18: Sketch this parametric curve using technology.
• Page 22: You can graph the parametric equations using technology.
• Page 23: Explore this curve graphically using technology.
• Page 26: Use technology to graph the parametric equations.
• Page 32: Use technology to explore why the expansions are only valid for certain values of x.
• Review exercise 1 SolutionBank
• Page 51: Explore the graph of this curve and the normal at the point using technology.
• Page 84: Explore families of solutions using technology.
• Page 88: Explore the solution to this example graphically using technology.
• Page 98: Explore vector addition using GeoGebra.
• Page 104: Explore this solution as a vector diagram on a coordinate grid using GeoGebra.
• Page 106: Explore the magnitude of a vector using GeoGebra.
• Page 109: Perform calculations on 3D vectors using your calculator.
• Scientific calculator tutorial
• Page 110: Check your answer using the vector functions on your calculator.
• Scientific calculator tutorial
• Page 111: Explore the solution to this example visually in 3D using GeoGebra.
• Page 115: Use technology to show that diagonals of a parallelogram bisect each other.
• Page 115: Check your answer by entering the vectors directly into your calculator.
• Scientific calculator tutorial
• Page 118: Explore the solution to this example visually in 3D using GeoGebra.
• Page 124: Explore the solution to this example visually in 3D using GeoGebra.
• Page 126: Explore the vector equation of a line using GeoGebra.
• GeoGebra interactive (COMING SOON)
• Page 134: Use GeoGebra to consider the scalar product as the component of one vector in the direction of another.
• Review exercise 2 SolutionBank
• Exam practice SolutionBank (COMING SOON)
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