attenuation coefficient of lead at 662 keV. Just use the two measurements with lead and give your answer to 2 decimal places in units of cm-¹.
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- A commuter airplane starts from an airport and takes the route shown in the figure below. The plane first flies to city A, located 175 km away in a direction 30.0° north of east. Next, it flies for 150 km 20.0° west of north, to city B. Finally, the plane flies 190 km due west, to city C. Find the location of city C relative to the location of the starting point. distance km angle C R y (km) 250- 200- 150 100 50 west of north 0 さ B B a 30.0° W 20.0° A N DE 110° 50 100 150 200 x (km)An airplane starting at city A flies 350 km at 30 degrees east of north, 125km at 30 degrees east of south, and finally 500 km at 30 degrees south of west to city B. A second airplane flies diectly from city A to B. How far and in what direction must the second plane fly?Start by copying the navigational bearing axes onto your paper: W N E (a) Next, draw vector V representing a ship traveling 383 miles on a bearing of N 55° W. (b) Find exactly how far north the ship traveled. (c) Find exactly how far west the ship traveled. (d) Next, use a scientific calculator to write approximations for (b) and (c). (e) Then write your approximations with correct number of significant digits.
- A plane is flying at a speed of 320 miles per hour on a bearing of N65°E. Its ground speed is 390 miles per hour and its true course, given by the direction angle of the ground speed vector, is 30°. Find the speed, in miles per hour, and the direction angle, in degrees, of the wind. The speed of the wind is miles per hour. (Do not round until the final answer. Then round to the nearest tenth as needed.)Needs Complete typed solution with 100 % accuracy.Label each vector with the correct description. a b 30 km, 78° south of east No matching description 25 km, 30° west of south d f 25 km, east by northeast 30 km, 12° south of east 35 km, 67.5° east of north N h g
- An airplane needs to head due north, but there is a wind blowing from the southwest at 80 km/hr. The plane flies with an airspeed of 890 km/hr. To end up flying due north, how many degrees west of north will the pilot need to fly the plane? (Round your answer to three decimal places.)#5: Find the general solution: 9??′′ + 12??′ + 4?? = 0.Suppose you walk 12.5 m in a direction exactly 19° south of west then you walk 20.5 m in a direction exactly 42° west of north. How far are you from your starting point, in meters? What is the angle of the compass direction of a line connecting your starting point to your final position measured North of West in degrees?
- A vector is given by: i = ( 4.83 ) î+ ( -3.56 ) 3+( -0.24 ) k Determine the angle between this vector and the negative y-axis. Your answer should be an angle between O and 180 in units of degrees. Due to Canvas, you must enter your answer without units.A plane takes off from an airport and flies to town A, located d₁ = 340 km from the airport in the direction 20.0° north of east. The plane then flies to town B, located d₂ 210 km at 30.0° west of north from town A. Use graphical methods to determine the distance and direction from town B to the airport. (Enter the distance in km and the direction in degrees south of west.) km o south of west - distance directionA person walks 30.0 north of east for 3.80km. How far due north and how far due east would she have to walk to arrive at the same location?