Which transformation would carry the rhombus onto itself

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Compare transformations that preserve distance and angle to those that do not (e.g., translation versus horizontal stretch). Given a rectangle, parallelogram, trapezoid, or regular polygon, describe the rotations and reflections that carry it onto itself.

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To for from. 9. If it is necessary to abandon ship in cold climates you must put _ extra clothing. On into onto. Spontaneous combustion can occur when packed cargoes such as coal, hemp, copra and grain are carried, especially if these have been (inspected/ loaded in damp...Which transformation would not carry this rhombus onto itself? (1) a reflection over the shorter diagonal (2) a reflection over the longer diagonal (3) a clockwise rotation of 90° about the intersection of the diagonals (4) a counterclockwise rotation of 180° about the intersection of the diagonals 12. A composite transformation of r

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and a rhombus. A trapezoid is a quadrilateral with one pair of opposite sides parallel. Is it possible to reflect or rotate a trapezoid onto itself? Draw a trapezoid based on this definition. Then see if you can find: any lines of symmetry, or any centers of rotational symmetry, that will carry the trapezoid you drew onto itself. ygon onto It SVMS'Jmap.org G.CO.A.3: Mapping a Polygon onto Itself I A regular pentagon is shown in the diagram below. 4 If the pentagon is rotated clockwise around its center, the minimum number of degrees it must be 5 rotated to carry the pentagon onto itself is 1) 540 720 1080 4) 3600 2 Which regular polygon has a minimum rotation of 6

Which transformation would carry the rhombus onto itself? 1) 180° rotation counterclockwise about the origin 2) reflection over the line y = 1 2 x + 1 3) reflection over the line y = 0 4) reflection over the line x = 0 358 The regular polygon below is rotated about its center. Which angle of rotation will carry the figure onto itself? 4. The figure below shows a rhombus with noncongruent diagonals. Which transformation would not carry this rhombus onto itself? (1) a reflection over the shorter diagonal (2) a reflection over the longer diagonal (3) a clockwise rotation of about the intersection of the diagonals (4) a counterclockwise rotation of about the intersection of the ...