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Get Lesson 10 5 Effects Of Changing Dimensions Proportionally Answers
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- Click ‘Get Form’ button to access the document and open it in the online editor.
- Begin with the first section of the form. In the blank for 'Name,' enter your full name. Next, fill in the 'Date' field with the current date and include the appropriate 'Class' designator.
- Proceed to Lesson 10-5 Practice B. For the first question, write your description of the effect when the base of the parallelogram is multiplied by 3/4. Provide a detailed explanation of the impact on the area.
- For the second question, note that the length of a rectangle is divided by 6. Specify your answer regarding how this change affects the dimensions and area.
- Continue to the next question that involves a triangle. Here, describe how doubling the base influences the area, using the provided vertices as reference.
- In the next field, analyze how multiplying the height of a trapezoid by 3 affects the trapezoid’s area, taking care to include all relevant dimensions.
- Move to questions 5 through 8. For each of these, articulate the changes in perimeter and area resulting from the specified modifications to length, width, and height.
- For question 9, consider the rhombus's area increase to describe how the diagonals are affected. Ensure that you provide a thorough assessment.
- Finally, for question 10, you will need to assess the implications of halving the area of a circle with a given circumference. Provide specific details on how this change reflects on the circumference.
- Review all your responses carefully. Once satisfied, you can save your changes, download the completed document, print it out, or share it as necessary.
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When changing the dimensions of a figure to create a new figure, the perimeter changes by the same amount as the scale factor of the dimensions. The area changes by the square of the scale factor. The volume changes by the cube of the scale factor.
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