IM Alg2.2.5 Lesson: Connecting Factors and Zeros

What do you notice? What do you wonder?
[table][tr][td][math]f(x)=(x+5)(x+1)(x-3)[/math][br][img]data:image/png;base64,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[/img][br][/td][td][math]g(x)=(x+5)(x+1)(x-2)[/math][br][img]data:image/png;base64,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[/img][br][/td][/tr][tr][td][math]h(x)=(x+4)(x+1)(x-2)[/math][br][img]data:image/png;base64,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[/img][br][br][/td][td][/td][/tr][/table][br]
Find all values of x that make the equation true.
[math]\left(x+4\right)\left(x+2\right)\left(x-1\right)=0[/math]
[math]\left(x+4\right)\left(x+2\right)\left(x-1\right)\left(x-3\right)=0[/math]
[math]\left(x+4\right)^2\left(x+2\right)^2=0[/math]
[math]-2\left(x-4\right)\left(x-2\right)\left(x+1\right)\left(x+3\right)=0[/math]
[math]\left(2x+8\right)\left(7x-3\right)\left(x-10\right)=0[/math]
[math]x^2+3x-4=0[/math]
[math]x\left(3-x\right)\left(x-1\right)\left(x+0.75\right)=0[/math]
[math]\left(x^2-4\right)\left(x+9\right)=0[/math]
Write an equation that is true when [math]x[/math] is equal to -5, 4, or 0 and for no other values of [math]x[/math].[br]
Write an equation that is true when [math]x[/math] is equal to -5, 4, or 0 and for no other values of [math]x[/math], and where one side of the equation is a 4th degree polynomial.[br]
Match each equation to either a graph or a description below.
[size=150]Take turns with your partner to match an equation with a graph or a description of a graph.[/size][list][*]For each match that you find, explain to your partner how you know it’s a match.[/*][*]For each match that your partner finds, listen carefully to their explanation. If you disagree, discuss your thinking and work to reach an agreement.[/*][/list]

IM Alg2.2.5 Practice: Connecting Factors and Zeros

[left][size=150]What is the value of [math]4\left(x-2\right)\left(x-3\right)+7\left(x-2\right)\left(x-5\right)-6\left(x-3\right)\left(x-5\right)[/math] when [math]x=5[/math]?[/size][/left]
[size=150]Which polynomial function has zeros when [math]x=-2,\frac{3}{4},5[/math]?[/size]
[size=150]The graph of a polynomial [math]f\left(x\right)=\left(2x-3\right)\left(x-4\right)\left(x+3\right)[/math] has [math]x[/math]-intercepts at 3 [math]x[/math] values.[/size][br]What are they?
Match each sequence with one of the recursive definitions.
[size=100][size=150]Note that only the part of the definition showing the relationship between the current term and the previous term is given so as not to give away the solutions. One of the sequences matches two recursive definitions.[/size][/size][br][br][math]a\left(n\right)=a\left(n-1\right)-4[/math]
[math]b\left(x\right)=b\left(n-1\right)+0[/math]
[math]c\left(n\right)=-\frac{1}{2}\cdot c\left(n-1\right)[/math]
[math]d\left(n\right)=1\cdot d\left(n-1\right)[/math]
[size=150]Han is multiplying [math]10x^4[/math] by [math]0.5x^3[/math] and gets [math]5x^7[/math]. He says that [math]0.5x^3[/math] is not a polynomial because 0.5 [/size][size=150]is not an integer. What is the error in Han’s thinking? Explain your reasoning.[/size]
Here are two expressions whose sum is a new expression, [math]A[/math].[br][math]\displaystyle (2x^2 + 5)+(6x^{\boxed{\phantom{33}}} -7) = A[/math][br][br]Select [b]all [/b]the values that we can put in the box so that [math]A[/math] is a polynomial.

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