A helicopter flies from the airport on a course with a bearing of 21°. After flying for 100 ​miles, the helicopter flies due east for some time. The helicopter flies back to the airport with a bearing of 222°. How far did the helicopter fly on the final leg of its​ journey? The distance the helicopter flew was approximately

Give the coordinates of each point A, B, C, D, and E. Also name the quadrant in which each point lies.

Use the map in Figure 11.2. a. Find the grid section of the Parking Garage. b. What is located in section 2C?

Two cars leave the same town at the same time. One heads east at 30mi/h, and the other car in a direction of N30°W at 40mi/h. How far apart are the cars in 1 hour?

A ship leaves port and travels 25 miles in the direction N 61° E. Another ship leaves the same port and travels 19 miles in the direction N 39° W. Approximately how far apart are the two ships

A jet leaves a runway with bearing N 35 degrees E from the control tower and flies 5 miles. Another jet leaves the same control tower with a bearing of S 55 degrees E for 7 miles. How far apart are the two jets from one another.

A drone operator has his drone take off and then start flying due north. The drone flies 45.3 meters when it collides with a flying bird. The impact makes the drone veer 24.5° east. It then flies another 22.6 meters before its emergency auto-landing program causes it to land. How far, d, and in what direction, e, must the operator walk to retrieve his drone?

Two helicopters leave a heliport at the same time. The first flies 190⁢km/h in a direction of 290 degrees. The second flies 130⁢km/h in a direction of 250 degrees. After 3 hours, how far apart are the helicopters? Round your answer to the nearest kilometer.

I can draw a picture but I don't know where to go from there. Help is appreciated.

Gordon likes to take his dog for a walk on the beach each morning. The beach near his home is quite large, so he can park his car on it. He has a routine that he likes to stick to. Gordon parks his car at a point C that is 34° west of south of a point L where the lifeguard sits. He then walks in a straight line from his car to L. Next, he changes direction and walks due south along the shoreline in a straight line for 1200 metres until he reaches a large rock R, where he turns again and heads straight back to his car, which is 740 metres from the large rock. (You may assume that the beach is flat and all distances are measured in a straight line.)