IM Geo.3.4 Practice: Dilating Lines and Angles

[size=150]Angle [math]ABC[/math] is taken by a dilation with center [math]P[/math] and scale factor 3 to angle [math]A'B'C'[/math]. [br]The measure of angle [math]ABC[/math] is [math]21°[/math]. What is the measure of angle [math]A'B'C'[/math]?[/size]
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[/img][br][br]Select [b]all [/b]lines that could be the image of line [math]m[/math] by a dilation.
Dilate line [math]f[/math] with a scale factor of 2. The image is line [math]g[/math]. 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[/img][br][br]Which labeled point could be the center of this dilation?
Quadrilateral [math]A'B'C'E'[/math] is the image of quadrilateral [math]ABCE[/math] after a dilation centered at [math]F[/math]. What is the scale factor of this dilation?[br][img]data:image/png;base64,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[/img][br]
A polygon has a perimeter of 18 units. It is dilated with a scale factor of [math]\frac{3}{2}[/math]. What is the perimeter of its image?
Solve the equation.
[math]\frac{4}{7}=\frac{10}{x}[/math]
Here are some measurements for triangle ABC and triangle XYZ:
[list][*]Angle [math]CAB[/math] and angle [math]ZXY[/math] are both 30 degrees[/*][*][math]AC[/math] and [math]XZ[/math] both measure 3 units[/*][*][math]CB[/math] and [math]ZY[/math] both measure 2 units[/*][/list]Andre thinks these triangles must be congruent. Clare says she knows they might not be congruent. Construct 2 triangles with the given measurements that aren't congruent. Explain why triangles with 3 congruent parts aren't necessarily congruent.
Schließen

Information: IM Geo.3.4 Practice: Dilating Lines and Angles