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Get 9 6 Practice Dilations Answer Key
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How to use or fill out the 9 6 Practice Dilations Answer Key online
Filling out the 9 6 Practice Dilations Answer Key is a straightforward process that helps you understand the concept of dilations in geometry. This guide will walk you through the steps necessary to complete the form accurately online.
Follow the steps to effectively complete the answer key.
- Click the ‘Get Form’ button to access the form and open it in your online editor.
- Begin by entering your name in the designated field, followed by your class and the date. This information is essential for identifying your submission.
- Review the first section, which asks you to determine whether the dilation is an enlargement or reduction. Provide your answer accordingly in the appropriate field.
- Proceed to calculate the scale factor of the dilation by using the formula: image length divided by preimage length. Fill in your calculations based on the problem statement.
- Continue to the section where you are given coordinates of points to dilate. For each point, multiply the x and y coordinate by the scale factor, and record the results in the provided slots.
- Identify the actual dimensions of objects in the magnitude exercises (e.g., bug, worm, hair) and calculate using the provided scale factors. Make sure to input the original dimensions correctly.
- For the dilation on the coordinate grid, apply the scale factor to the coordinates as stated, and record your findings.
- As you finish each calculation, review your answers to ensure accuracy. It is advisable to double-check any numerical inputs.
- Once you have completed all sections, look for options to save your changes or submit your form. You may also choose to download or print the completed answer key for your records.
Complete your document online and enhance your understanding of geometric dilations today!
The center of a dilation is a fixed point in the plane about which all points are expanded or contracted. The center is the only invariant (not changing) point under a dilation (k ≠1), and may be located inside, outside, or on a figure.
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