+ This section is about limits, the behavior of a function's output value as the input value is getting closer + and closer (but not equal to) a specified number. A function can be described by a graph, a table of values, + or by an algebraic formula, so we work on interpreting limits of functions described in graphical, numerical, and algebraic ways. +
++ It would be helpful to practice how we can interpret information about a function from a graph, or from a + piecewise description of a function. Calculating an algebraic limit can also require us to use algebraic simplification + techniques such as factoring, combining rational functions using a common denominator, and rationalizing a radical function + using the conjugate. +
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