5. Use Gauss' law and your answers to the previous parts to find the electric field at point P. Giveboth the magnitude and direction (give the magnitude in terms of the given quantities).Now consider a point Q inside the cylinder, at a distance h from its axis, h < R, as shownin the figure. Your goal for this part is to properly use Gauss' law to calculate the electric field atpoint Q. Follow the 5 steps below.14CROSS-SECTIONAL VIEW1. Choose an appropriate Gaussian surface; explain in words what your Gaussian surface looks likeand make a clear sketch of your Gaussian surface together with the sketch of the cylinder.

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Answered: 5. Use Gauss' law and your answers to…

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2. A ring of radius a has a total charge +Q distributed uniformly around its circumference. As shown in Figure I, the point P is on the axis of the ring at a distance b from the center of the ring. a) On Figure I above, show the direction of the electric field at point P. Figure I b) Determine the magnitude of the electric field intensity at point P.
Consider the isosceles triangle below.a. Draw the diagram of forces on sphere A by applying the laws of electric forces if spheres B and C have negative charges and sphere A has a positive charge.b. Using vector decomposition, calculate the net electric force acting on sphere A if it has a charge of +3 x10^-6 C, if sphere B has a charge of -1.2 x10^-6 C and if the sphere C has a charge of -2.5x10^-6 C. The angle A is 78.5 degrees.
Please check my work for 1a and 1b please while also aiding me in answering 1c. k=9x10^9 Nm^2/C^2 1a.What is the net electric force on charge Q3 due to charges Q1 and Q2? (Direction and Magnitude) 1b.What is the net electric force on charge Q2 due to charges Q1 and Q3? (Direction and Magnitude) 1a.What is the net electric force on Point P due to charges Q1, Q2, and Q3? (Direction and Magnitude)
Problem 1. Electric Flux. Consider the charge distribution shown in the figure on the right. The loops are cross sections of closed surfaces labeled S₁ to S4. Suppose that the only charges in the distribution are the ones shown in the figure. Find the electric flux across (a) S₁, (b) S2, (c) S3, and (d) S4. 5e -2e -3e -2e 3e uce
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4. If the amount of electric flux entering and leaving a closed surface are , and respectively. What is the electric charge inside the surface? 5. A stream of electrons travelling with speed vm/s at right angles to a uniform electric field E is deflected in a circular path of radius r. Prove that e v² = TE ? 6. The distance between the plates of a parallel plate capacitor is d. A metal plate of thickness (-) is placed between the plates. What will be the effect on the capacitance?
4.) What is the net electric flux through the closed surface in each case shown below? Assume that 5 lines leave a charge of +q or terminate on a charge of -q. (Assume that all the surfaces are three dimensional.) Use the net number of field lines leaving the surface as a measure of flux. Explain in the spaces below how you arrived at your answers. a. +q b. d. +2q +q +2q -3q C. +2q -3q
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Analyzed the following situation and infer the electric field through Gauss's law. Show complete solutions and box the final answer. 1. A narrow vertical cylinder of height L= 1.8 m and radius r= 0.10 m. Assume that charge Q = 9µC • was uniformly distributed along the cylinder. An electrical breakdown would have occurred if the electric field magnitude along the cylinder exceeded the critical value E = 2.4MN/C. Will there be an electrical breakdown? Prove your answer through calculations. Ge
B. Solve the following problems. Use GFSA (Given, Find, Solution, and Answer) on the given space below. Encircle your final answer, write it in scientific notation with 2 decimal places (if possible). 1. The first charge with -3.0 µC is situated on the y-axis 2 m from the starting point at the coordinates (0,1) while a second charge with +1.0 µC is located on the x-axis 2 m from the starting point at the coordinates (1,0). a. What is the magnitude of the electric field? b. What is the direction of the electric field? c. What is the electric potential (let us assume that the distance is infinite and the potential value is equal to zero)? d. What is the energy needed to bring a +1.0 µC charge to this position from infinitely far away?
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