What is the scale factor from Figure A to Figure B? _______
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Question 2
2.
Are the triangles below similar? _______
What is the scale factor if the second triangle is a scaled copy of the first? _______
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Question 3
3.
Are these figures similar? Use the follow ratios from the corresponding sides to prove if they are proportional. 40/10 and 56/14
Are these ratios proportional? _______
Using the scale factor, find the value of x. _______
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Question 4
4.
Use the graph below to answer the following questions.
What is the slope of the line? _______
Are the points (2,1) and (8,4) proportional? _______
Which of the following points could also be on the line?
(40, 20) _______
(19, 11) _______
(24, 12) _______
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Question 5
5.
What is the value of x? _______
What is the perimeter of the first triangle? _______
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Question 6
6.
Figure B is a scaled copy of Figure A.
If figure A is half the size of figure B, what would be the value of x? _______
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Question 7
7.
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Question 8
8.
Match each polygon on the left to it's scale copy on the right (click & drag the one on the left side to match the one on the right).
Draggable item
arrow_right_alt
Corresponding Item
arrow_right_alt
arrow_right_alt
arrow_right_alt
arrow_right_alt
arrow_right_alt
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Question 9
9.
Li says the larger T is a scaled image of the smaller T because the larger T is twice the height of the smaller T. Do you agree with Li? Explain why or why not in the show your work section.
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Question 10
10.
The following triangles are similar.
What is the missing side of the second triangle? __________
What is the perimeter of the second triangle? __________
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Question 11
11.
Identify the scaled copy of o.
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Question 12
12.
What is the scale factor?
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Question 13
13.
Which of the triangles P, Q, R, and S are reductions of triangle X?
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Question 14
14.
The following triangles are similar.
What is the scale factor? _______
What is the measure of YZ? _______
What is the measure of XZ? _______
What is the perimeter of the scaled triangle? _______
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Question 15
15.
Create a scaled copy of the figure below in the show your work box.