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HELM Book 2.2.1 Exercises
Exam (3 questions)Exercises for HELM Book 2.2.1
Published on 22/04/2024 03:45 CC BY-NC-SA -
2.2.1.2 Graphing functions and finding domain and range
QuestionGraph a linear or quadratic function and state its domain and range. Part of HELM Book 2.2.1.
Published on 22/04/2024 03:39 CC BY-NC-SA -
2.2.1.1 Function Terminology
QuestionAsked to define a function term, e.g. domain, or x(t). Part of HELM book 2.2.1.
Published on 22/04/2024 03:37 CC BY-NC-SA -
2.2.1 Task 2
QuestionGraph the function y=x^2+2 on [-3,3] by plotting points. State the domain and range. This is part of HELM Book 2.2.1.
Published on 22/04/2024 03:30 CC BY-NC-SA -
2.2.1 Task 1
QuestionDraw a graph of y=x^3 by plotting points. Part of HELM book 2.2.1
Published on 22/04/2024 03:01 CC BY-NC-SA -
Explore mode: using data provided by the student
QuestionThis question models an experiment: the student must collect some data and enter it at the start of the question, and the expected answers to subsequent parts are marked based on that data.
The student's values of the variables width, depth and height are stored once they move on from the first part.
Published on 19/04/2024 12:01 CC BY -
Adaptive marking: use data provided by the student in later parts
QuestionThis question models an experiment: the student must collect some data and enter it at the start of the question, and the expected answers to subsequent parts are marked based on that data.
A downside of working this way is that you have to set up the variable replacements on each part of the question. You could avoid this by using explore mode.
Published on 19/04/2024 11:52 CC BY -
2.1.3 Task 1
QuestionEvaluate a composition of functions for a randomised numerical input. The functions are 3t+2 and t+3. This is part of HELM Book 2.1.3.
Published on 19/04/2024 07:15 CC BY-NC-SA -
HELM Book 2.1.3 Exercises
Exam (3 questions)HELM book 2.1.3 exercises
Published on 19/04/2024 07:09 CC BY-NC-SA -
2.1.3.3 Evaluate a composite function version 3
QuestionGiven f(x)=(x+a)/(x+b) and g(x) = 1/x, compute f(g(x)) and g(f(x)).
a and b are randomised integers.
Published on 19/04/2024 07:07 CC BY-NC-SA