14.3 Area and Perimeter of Parallelograms Name _______________________________ Use the distance formula or Pythagorean Theorem and find the length of each side first. Round your answer to the nearest hundredth, if necessary. Determine the perimeter of each given parallelogram on the coordinate plane. Then find the area of each parrallelogram. Remember base and height must meet at a right angle. All measurements are in centimeters (cm). 1. Parallelogram ABCD Perimeter___________ Area ______________ Perimeter __________________ Perimeter ________________________ Area _____________________ Area ____________________________ 4. Perimeter _________________ Area ______________________ 5. 6. Perimeter __________________ Perimeter _____________________ Area ______________________ Area _________________________ 7. 8. Double the area of parallelogram AHSW by manipulating the base. Label the image A’H’SW 9. Double the area of parallelogram DOGZ by manipulating the height. Label the image DOG’Z’ Review 10. A. Rotate parallelogram ABCD 90° counterclockwise about the origin. Label new image A’B’C’D’ and write the coordinates of the new image. B. Reflect parallelogram ABCD over the x-axis. Label new image A”B”C”D” and write the coordinates of the new image. 11. A. Determine the transformation used to create triangle XYZ. B. Write a triangle congruence statement for the triangles shown. C. Write the congruence statements for the sides and angles of the triangles. 12. Use the SAS Congruence Theorem and a protractor to determine if triangle DEF is congruent to triangle KLM. EXPLAIN YOUR REASONING! 13. Determine if there is enough information to prove that each pair of triangles are congruent by ASA or AAS or SSS. Write the congruence statements to justify your reasoning. A. B. C. 14.
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