CONCEPT PREVIEW Match the measure of bearing in Column I with the appropriate graph in Column II. I. II.1. A. B. C. 2.3.4. D. E. F. 5.6.7. G. H. 8.9.10. N 70° E I. J.

CONCEPT PREVIEW Match the measure of bearing in Column I with the appropriate graph in Column II. I. II.1. A. B. C. 2.3.4. D. E. F. 5. N 70° W6.7. G. H. 8.9.10. I. J.

CONCEPT PREVIEW Determine whether each statement is possibleor impossible. sin θ = 1/2 , csc θ = 2

CONCEPT PREVIEW Match the measure of bearing in Column I with the appropriate graph in Column II. I. II.1. A. B. C. 2.3.4. D. E. F. 5.6.7. G. H. 8. 270° 9.10. I. J.

CONCEPT PREVIEW Determine whether each statement is possibleor impossible. cos θ = 1.5

CONCEPT PREVIEW Determine whether each statement is possibleor impossible. sin² θ + cos² θ = 2

Concept Check The two methods of expressing bearing can be interpreted using a rectangular coordinate system. Suppose that an observer for a radar station is located at the origin of a coordinate system. Find the bearing of an airplane located at each point. Express the bearing using both methods.(-4, 0)

Use the figure shown to solve Exercises 13–16.Find the bearing from O to A.

Use the appropriate reciprocal identity to find each function value. Rationalize denominators when applicable. See Example 1. csc θ , given that sin θ = ―3/7