2d d L'- Q V. A particle of charge +q and mass m is ejected from the point P with the initial velocity i = 30£ +20f("), traveling in a parabolic orbit with a maximum height d = 2cm in the uniform electric field and hitting the point Q at a distance of L = 10cm. Since the distance between the plates is 2d and the potential difference is 1000V, find the ratio of the particle's charge to its mass (q/m). (Ignore the gravitational force). %3D

2d d L'- Q V. A particle of charge +q and mass m is ejected from the point P with the initial velocity i = 30£ +20f("), traveling in a parabolic orbit with a maximum height d = 2cm in the uniform electric field and hitting the point Q at a distance of L = 10cm. Since the distance between the plates is 2d and the potential difference is 1000V, find the ratio of the particle's charge to its mass (q/m). (Ignore the gravitational force). %3D

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

Q,:A)Show that no work is done in moving a 1 µc charge form the origin to point (3,1,4)in an external electric field E = 7 a, +3 ay -6 a, V/m.
+ Q-charged and M-mass particles are thrown from point P with an initial velocity of v = 30i + 20j(m) part is parabolic with a maximum height of D=2cm in an open uniform electric field heading in orbit, it hits point Q at a distance of L=10cm. Between plates distance 2d and potential difference 1000V according to the mass of the particle's charge find the ratio (q / m). (Neglect the force of gravity).
Please solve asap and explain how you reached that solution properly. Thank you in advance!
Q-2: Two concentric conducting spherical shells of radii r¡ and r, > rz. The inner shell carries a charge +Q while the outer shell carries a charge +2Q as shown. Assuming V = 0 as r → ∞, Calculate: a. The electric field vectors: E1(r r2) b. The electric potentials: V, (r r2) c. The electric potential difference between the two shells: AV
= A point charge q₁ 9.1 µC is held fixed at 0.42 μC and a mass origin. A second point charge 2 3.2 x 104 kg is placed on the x-axis, 0.96 m from the origin. The second point charge is released at rest. What is its speed when it is 0.24 m from the origin? =
Say the uniform electric field between two parallel infinite sheet in given by E⃗=18N/C î. and we place an electron in that field. If the difference between the plates are d=10m then, a) Find the potential difference b) Find the potential energy difference
Particle A (mass = m, charge = Q) and B (mass = m, charge = 5 Q) are released from rest with the distance between them equal to 1.0 m. If Q = 20 µC, what is the kinetic energy of particle B at the instant when the particles are 3.0 m apart?
An electric potential exists in a region described by the following: V(x, y, z) = (2.25 -²4) x²y² + (1.503) y²z + 3.00v What is the force that a particle of charge 34 mC feels at position (2.15cm, 2.10cm, -1.25cm)? Give your answer in vector component form. Answer: Force
A point charge Q1 = +4.8 μC is fixed in space, while a point charge Q2 = -3.5 nC, with mass 6.4 μg, is free to move around nearby. If Q2 is released from rest at a point 0.44 m from Q1, what will be its speed, in meters per second, when it is 0.25 m from Q1?
A thin circular disc of radius a has a total charge Q uniformly distributed over it. It lies in the x - y plane, centered on the origin. The charge density on the disc is p(F) = e ng² 8(2') for x2 + y2 ≤a² and 0 elsewhere. Calculate (a) the electrostatic potential and (b) the electric field at a general point z on the positive z axis.
A spherical capacitor contains a charge of 3.30 nC when connected to a potential difference of 220V. Its plates are separated by vacuum and the inner radius of the outer shell is 4.00cm. Find the electric field just outside the surface of the inner sphere.