IM Alg2.2.11 Lesson: Finding Intersections

Mentally identify a point where the graphs of the two functions intersect, if one exists.
[math]f(x)=x[/math] and [math]g(x)=3[/math]
[math]j(x)=(x+3)(x-3)[/math] and [math]k(x)=0[/math]
[math]m(x)=(x+3)(x-3)[/math] and [math]n(x)=(x-3)[/math]
[math]p(x)=(x+5)(x-5)[/math] and [math]q(x)=(x+3)(x-3)[/math]
For each pair of polynomials given, find all points of intersection of their graphs.
[math]c(x)=x^2-7[/math] and [math]d(x)=2[/math]
[math]f(x)=(x+7)(x-4)[/math] and [math]g(x)=x-4[/math]
[math]m(x)=(x+7)(x-4)[/math] and [math]n(x)=(2x+5)(x-4)[/math]
[math]p(x)=(x+1)(x-8)[/math] and [math]q(x)=(x+2)(x-4)[/math]
Find all points of intersection of the graphs of the equations
[math]p(x)=(2x+3)(x-5)[/math] and [math]q(x)=(x+5)(x+1)(x-3)[/math].
Use graphing technology to check your solutions.
[size=150]Consider the functions [math]p(x)=5x^3+6x^2+4x[/math]  and [math]q(x)=5640[/math].[/size][br][br]Use graphing technology to find a value of [math]x[/math] that makes [math]p(x)=q(x)[/math] true.[br]
For the [math]x[/math]-value at the point of intersection, what can you say about the value of [math]5x^3+6x^2+4x-5640[/math]?[br]
What does your answer suggest is a possible factor of [math]5x^3+6x^2+4x-5640[/math]?[br]
Write your own polynomial [math]m(x)[/math] of degree 3 or higher.[br]
Use graphing technology to estimate the values of [math]x[/math] that make [math]m(x)=q(x)[/math] true.[br]

IM Alg2.2.11 Practice: Finding Intersections

What are the points of intersection between the graphs of the functions [math]f(x)=x^2(x+1)[/math] and [math]g(x)=x+1[/math]?
Select [b]all[/b] the points of intersection between the graphs of the functions [math]f(x)=(x+5)(x-2)[/math] and [math]g(x)=(2x+1)(x-2)[/math].
What are the solutions to the equation [math](x-3)(x+5)=\text{-}15[/math]?
What are the [math]x[/math]-intercepts of the graph of [math]y=(5x+7)(2x-1)(x-4[/math])?
Which polynomial function’s graph is shown here?[br][br][img]data:image/png;base64,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[/img]
Draw a rough sketch of the graph of
The graph of a polynomial function f is shown.
[img]data:image/png;base64,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[/img][br]Is the degree of the polynomial odd or even? Explain how you know.[br]
What is the constant term of the polynomial?[br]

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