Have a specific version of the task? Share the exact angle and distance values in a study group—applying these steps is faster and more reliable than hunting for a pre-made answer sheet.
Depending on the specific version of the Big Ideas Math text used in your district, Chapter 9 may also cover non-right triangles. If the Performance Task involves a triangle that is not a right triangle (oblique), you will need to apply the Law of Sines or the Law of Cosines to solve for missing dimensions.
For a path between Location 1 and Location 2 with a horizontal distance of 2km and a vertical distance of 3km, the distance is
Try this original problem, which mimics the Performance Task difficulty:
The task is usually broken down into parts (A, B, C, etc.). The final answer to Part C often depends on the correct answer to Part A. This is why checking your work as you go is essential.
[ h = \left( \fracd \cdot \tan(\beta)\tan(\alpha) + \tan(\beta) \right) \cdot \tan(\alpha) ]
Have a specific version of the task? Share the exact angle and distance values in a study group—applying these steps is faster and more reliable than hunting for a pre-made answer sheet.
Depending on the specific version of the Big Ideas Math text used in your district, Chapter 9 may also cover non-right triangles. If the Performance Task involves a triangle that is not a right triangle (oblique), you will need to apply the Law of Sines or the Law of Cosines to solve for missing dimensions. Big Ideas Math Geometry Chapter 9 Performance Task Answers
For a path between Location 1 and Location 2 with a horizontal distance of 2km and a vertical distance of 3km, the distance is Have a specific version of the task
Try this original problem, which mimics the Performance Task difficulty: If the Performance Task involves a triangle that
The task is usually broken down into parts (A, B, C, etc.). The final answer to Part C often depends on the correct answer to Part A. This is why checking your work as you go is essential.
[ h = \left( \fracd \cdot \tan(\beta)\tan(\alpha) + \tan(\beta) \right) \cdot \tan(\alpha) ]