Question: 3. In Geogebra, create a graph of one function p(x) that has all of the following properties: . p has a limit at every value

 3. In Geogebra, create a graph of one function p(x) that

3. In Geogebra, create a graph of one function p(x) that has all of the following properties: . p has a limit at every value of x on the interval [-5,5] except at x = -3 and x = 0 . p is continuous at every value of x on the interval [-5,5] except at x = -3, x = 0, and x = 3 . p is differentiable at every value of x on the interval [-5,5] except at x = -3, x = -2, x = 0, x = 1, and x = 3. . At least one "piece" of your function must be non-linear (that is, not created from a function whose graph is a straight line). Your graph should include open- and closed- circle points, as discussed in the overview above. include your graph in your report. Then write several sentences to explain why your graph meets each of the required criteria

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