Function Language, Domain and Range

25 min
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Function Language, Domain and Range

A function assigns exactly one output to each permitted input. Domain lists inputs; range lists resulting outputs; intercepts and exclusions belong to this description. At Grade 10, fluent symbolic work must stay connected to graphs, tables, diagrams and real quantities.

Worked reasoning

  1. A vertical line cuts the circle twice for many xx.
  2. Those inputs have two outputs, failing the function rule.

Which relation is not a function of xx?

Which statement best captures the central mathematical idea in Function Language, Domain and Range?

When starting a problem about Function Language, Domain and Range, which move is most reliable?

Which statement is a misconception that must be rejected when working with Function Language, Domain and Range?