Not-So-Rigid Transformations

For each picture below do the following:[br][br]1. Determine if the given shapes are similar, congruent, or neither [br] (check the correct box)[br]2. If they are similar give a scale factor to go from Figure F to Figure G.[br] (type into the blank)[br]3. If they are either similar or congruent give a sequence of transformations that take one[br] figure onto the other. You can use some of the sentence frames below to help you[br] write the sequence of transformations. [br] (type into the same blank as #2)[br][br][list][*]Translate shape ___ by vector ___[/*][*]Rotate shape ___ about point ___ by angle ___ (use 3 letters) cc/ccw[/*][*]Reflect shape ___ over line ___[/*][*]Dilate shape ___ using center point ___ and scale factor ___[/*][/list][br]For the first problem #2 and #3 are done for you.
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[/img]
2. Scale factor from shape G to shape F is 3/2 or 1.5[br]3. Dilate figure G centered at point O by scale factor 3/2.
[img]data:image/png;base64,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[/img]
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[/img]
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[/img]
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Xv35sKcEsgFOzfqAoEsJRDvBUCtoKOjIxcslEAu2LlRFwhkJYG4ABQLPJ0ryysD1Xbin5RAnAjnSaBMIAsJVOsGVI2EpgNACZgmzu05QyALCeTVDVgNOiVQjQ6XeU1AtwTy7AasFkhKoBodLvOagE4JqHaAvLoBqwWSEqhGh8u8JqBDAn/99ZcsWbIkuB3YxM1AIwkYJTASavyNFwSalcDAwIC0tbXlcilwIwGiBBqhxe96RaAZCaAG4IIAEFBKwKvdmoVthEAzEsApQB43AzVSPvVdSkCR4CcJxAiMVAI4DcBr+vK4GShWhLpmKYG6MPFLPhIYiQRUO4CNvQBpMaQE0sgw3XsCjUhA9QKgBmBrL0BaQCmBNDJM955AvRJQ//6utAHEA0sJxIlwngTKBOqRgEu9AGmBpQTSyDDdewL1SAC9AOPHj3emETApqJRAEhWmkYCI1JIATgPOOOMM2bJli9O8KAGnw8fMZ0mgmgRUO0BeDwLRWW5KQCdNrqtQBJIkoHoBUAOAACAD1wdKwPUIMv+ZEYhLQP37ow3A9VOAKDRKIEqD0yQQIRCVgOoFKJoAUFxKIBJ0TpJAlEBUAqoXoEg1AFVWSkCR4CcJxAgsXbpUSqWSbNy4sRC9ALHihbOUQIiCEyQwRKCzszMQACSA8b777htaWLApSqBgAWVxmieAp/6qg199PvTQQ82v2NI1UAKWBobZypfApEmTKkTQ3d2db4Yy3DolkCFcrtpdAngJyPTp04NnA+LtQIODg+4WpkbOKYEagLiYBIpOgBIoeoRZPhKoQYASqAGIi0mg6AQogaJHmOUjgRoEKIEagLiYBIpOgBIoeoRZPhKoQeA/10jKikrQVEUAAAAASUVORK5CYII=[/img]
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[/img]
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Information: Not-So-Rigid Transformations