IM Geo.3.1 Practice: Scale Drawings

Polygon Q is a scaled copy of Polygon P.
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[/img][br][br]The value of [math]x[/math] is 6, what is the value of [math]y[/math]?[br]
What is the scale factor?
Figure f ​is a scaled copy of Figure e.
[table][tr][td]We know:[br][list][*][math]AB=6[/math][br][/*][*][math]CD=3[/math][br][/*][*][math]XY=4[/math][br][/*][*][math]ZW=a[/math][br][/*][/list][/td][td][img]data:image/png;base64,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[/img][/td][/tr][/table][br]Select [b]all [/b]true equations.
Solve each equation.
[math]\frac{2}{5}=\frac{x}{15}[/math]
[math]\frac{4}{3}=\frac{x}{7}[/math]
[math]\frac{7}{5}=\frac{28}{x}[/math]
[math]\frac{11}{4}=\frac{5}{x}[/math]
[size=150]Select the shape that has 180 degree rotational symmetry.[/size]
[size=150]Name a quadrilateral in which the diagonal is also a line of symmetry. Explain how you know the diagonal is a line of symmetry. [/size]
In isosceles triangle [math]DAC[/math], [math]AD[/math] is congruent to [math]AC[/math] and [math]AB[/math] is an angle bisector of angle [math]DAC[/math]. 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[/img][br]How does Kiran know that [math]AB[/math] is a perpendicular bisector of segment [math]CD[/math]?
In the figure shown, lines [math]f[/math] and [math]g[/math] are parallel. 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[/img][br][br]Select [b]all [/b]angles that are congruent to angle 1.
Cerrar

Información: IM Geo.3.1 Practice: Scale Drawings