A particle with charge 2.15 μ C and mass 3.20 × 10 −11 kg is initially traveling in the + y -direction with a speed ʋ 0 = 1.45 × I0 5 m/s. It then enters a region containing a uniform magnetic field that is directed into, and perpendicular to the page in Fig. P27.81 . The magnitude of the field is 0.420 T. The region extends a distance of 25.0 cm along the initial direction of travel; 75.0 cm from the point of entry into the magnetic field region is a wall. The length of the field-free region is thus 50.0 cm. When the charged particle enters the magnetic field, it follows a curved path whose radius of curvature is R . It then leaves the magnetic field after a time t 1 having been deflected a distance Δ x 1 . The particle then travels in the field-free region and strikes the wall after undergoing a total deflection Δ x . (a) Determine the radius R of the curved part of the path, (b) Determine t 1 , the time the particle spends in the magnetic field, (c) Determine Δ x 1 , the horizontal deflection at the point of exit from the field, (d) Determine Δ x , the total horizontal deflection. Figure P27.81
A particle with charge 2.15 μ C and mass 3.20 × 10 −11 kg is initially traveling in the + y -direction with a speed ʋ 0 = 1.45 × I0 5 m/s. It then enters a region containing a uniform magnetic field that is directed into, and perpendicular to the page in Fig. P27.81 . The magnitude of the field is 0.420 T. The region extends a distance of 25.0 cm along the initial direction of travel; 75.0 cm from the point of entry into the magnetic field region is a wall. The length of the field-free region is thus 50.0 cm. When the charged particle enters the magnetic field, it follows a curved path whose radius of curvature is R . It then leaves the magnetic field after a time t 1 having been deflected a distance Δ x 1 . The particle then travels in the field-free region and strikes the wall after undergoing a total deflection Δ x . (a) Determine the radius R of the curved part of the path, (b) Determine t 1 , the time the particle spends in the magnetic field, (c) Determine Δ x 1 , the horizontal deflection at the point of exit from the field, (d) Determine Δ x , the total horizontal deflection. Figure P27.81
A particle with charge 2.15 μC and mass 3.20 × 10−11 kg is initially traveling in the +y-direction with a speed ʋ0 = 1.45 × I05 m/s. It then enters a region containing a uniform magnetic field that is directed into, and perpendicular to the page in Fig. P27.81. The magnitude of the field is 0.420 T. The region extends a distance of 25.0 cm along the initial direction of travel; 75.0 cm from the point of entry into the magnetic field region is a wall. The length of the field-free region is thus 50.0 cm. When the charged particle enters the magnetic field, it follows a curved path whose radius of curvature is R. It then leaves the magnetic field after a time t1 having been deflected a distance Δx1. The particle then travels in the field-free region and strikes the wall after undergoing a total deflection Δx. (a) Determine the radius R of the curved part of the path, (b) Determine t1, the time the particle spends in the magnetic field, (c) Determine Δx1, the horizontal deflection at the point of exit from the field, (d) Determine Δx, the total horizontal deflection.
a cubic foot of argon at 20 degrees celsius is isentropically compressed from 1 atm to 425 KPa. What is the new temperature and density?
Calculate the variance of the calculated accelerations. The free fall height was 1753 mm. The measured release and catch times were:
222.22 800.00
61.11 641.67
0.00 588.89
11.11 588.89
8.33 588.89
11.11 588.89
5.56 586.11
2.78 583.33
Give in the answer window the calculated repeated experiment variance in m/s2.
No chatgpt pls will upvote
Chapter 27 Solutions
University Physics with Modern Physics (14th Edition)
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