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91Ó°ÊÓ

Problem 1

Explain how you know that \((3,-3)\) is a solution of the system \(x-3 y=12\) and \(2 x+y=3 .\)

Problem 1

Explain how you can determine whether a dilation is a reduction or an enlargement.

Problem 2

Write a system of equations that has \((0,1)\) as a solution.

Problem 2

Describe two techniques for finding the rotation of a figure about a fixed point.

Problem 2

Suppose you reflect a figure over the \(x\)-axis and then reflect that image over the \(y\)-axis. Is this double reflection the same as a translation? Explain why or why not.

Problem 3

a. Graph the system of equations. $$ \begin{aligned} &y=x+5 \\ &2 y=2 x+10 \end{aligned} $$ b. List five solutions. c. Make a conjecture about systems of equations in part a.

Problem 3

Manuel says that if a figure with parallel sides is reflected over the \(x\)-axis, the reflected figure will also have parallel sides. Natalie says that such a reflected figure may not always have parallel sides. Who is correct? Explain why.

Problem 3

Describe the difference between the substitution and elimination methods. Explain when it is better to use each method.

Problem 3

Write about dilations that you can find in everyday life. Explain whether they are reductions or enlargements and estimate what the scale factors might be.

Problem 3

Diem rotated quadrilateral HIJK \(305^{\circ}\) in a clockwise direction about the origin. Lakesha said she could have rotated the quadrilateral \(55^{\circ}\) in a counterclockwise direction and found the same image. Is Lakesha correct? Explain why or why not.

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