Consider an infinitely long, hollow duct with a square cross section, see Figure below. The sides of the duct have length a. Two opposite sides, at r = 0 and x = a are kept at constant potential V1, the side at y = a is kept at constant potential Vo, and the side at y = 0 is kept at V = 0. Find the potential inside the duct. a
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- Point Charges 12 v.B If Q1 is a negative charge, what is the direction of the potential V1 at point P? Q1 O The potential has no direction. H Q2 13 Two point charges (Q1, Q2) and point P in empty space are located on the corners of a rectangle of length L = 3.0 m and height H = 1.6 m. V1= electric potential (or voltage) generated by the charge Q1 V2 = electric potential (or voltage) generated by the charge Q2 If the charges have values of Q1 = -3.5 µC and Q2 = +1.8 µC, what is the value of the total potential (or voltage) at point P? Enter the numerical value in Sl units. %3D %3D Type your answer...P1. A plane parallel capacitor, whose plates are eadh of area A and separation d, is ch arged with a bat tery of E MF V. How much work is done if a large met allic slab with thickness d/3 is in serted in side the capacitor? The slab is parallel with the plates. The capacitor is connected to the battery while we move the metallic slab, so the potential of the capacitor is fixed. metal d/3 d AQuestion B
- Find the force vector F on an object of mass m the uniform gravitational field when it is at height z = 0. The +z direction is up. Express vector force in terms of m, z. g. and k, where k is the unit vector in the +z direction. To create the k character: In the equation editor window, select "More", then select "Vectors", and you will find what you need. To write out a vector: for example, if the answer has both x and y components, you would answer in the format Fi + Fj F(z) = -mgk Now find the gravitational potential energy U(z) of the object when it is at an arbitrary height z. Take zero potential to be at position z=0. Keep in mind that the potential energy is a scalar, not a vector. Express U(z) in terms of m. z. and g. U(2)= In what direction does the object accelerate when released with initial velocity upward? downward Oupward or downward depending on the initial mass m. upward or downward depending on the initial velocity upward Now consider the analogous case of a particle…A hollow cylindrical shell of length L and radius R has charge Q uniformly distributed along its length. Part A What is the electric potential at the center of the cylinder? Express your answer in terms of Q, L, R and appropriate constants. ΑΣΦ ?Some region of space contains a uniform electric field, directed south with a magnitude 100 V/m. At point A in this field the electric potential is 400 V. The images provided are for each question. a. what is the electric potential at point B, which is 2 meters directly north of A? b. What is the electric potential at point B, which is 2 meters directly east from A?
- The electric potential in a region is given by V=2.0xy−3.0zx+5.0^y2, with V in volts and the coordinates in meters. Part A Find the potential of the electric field at the point x = 3 m , y = 1 m, z = 1 mm. Express your answer with the appropriate units.Charge q1 = 9.5 nC is located at the coordinate system origin, while charge q2 = 0 nC is located at (a, 0), where a = 0.75 m. The point P has coordinates (a, b), where b = 0.95 m. A third charge q3 = -7.5 nC will be placed later. A.) Find the electric potential VP at point P, in volts. Assume the potential is zero at infinity. B.) How much work W, in joules, would you have to do to bring the third charge, q3, from very far away to the point P? C.) What is the total potential energy U, in joules, of the final configuration of three charges?Please write clearly