A (8.42x10^-1)-m radius cylindrical region contains a uniform electric field along the cylinder axis. It is increasing uniformly with time. What is the rate of change (magnitude) of the electric field required to obtain a total displacement current of (2.047x10^0) nA through a cross section of the region? Provide your answer in V/(m.s) with three significant figures.
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- A rocket zooms past the earth at v = 2.0 x 10 m/s. Scientists on the rocket have created the electric and magnetic fields shown in the figure.(Eigure 1) Assume that B = 1.5 T and E= 1.5x106 V/m. Figure B E 2.0 × 10 m/s 1 of 1 ▼ Part A What is the electric field strength measured by an earthbound scientist? Express your answer using two significant figures. Π ΑΣΦ E = Submit Part B Up What is the direction of the electric field measured by an earthbound scientist? Down Left B = Request Answer Right Into the page Submit Out of the page Part C Previous Answers Correct ? V/m What is the magnetic field strength measured by an earthbound scientist? Express your answer using two significant figures. ΠΨΕ ΑΣΦ ? T. Calculate the time-averaged electric current of an electron flying in a circle with radius R andvelocity v.A rocket zooms past the earth at v = 2.0 x 10 m/s. Scientists on the rocket have created the electric and magnetic fields shown in the figure. (Figure 1) Assume that B=0.60 T and E = 6.0x105 V/m. Figure B E 2.0 × 10 m/s 1 of 1 ▼ Part A What is the electric field strength measured by an earthbound scientist? Express your answer using two significant figures. VE ΑΣΦ Submit Part B Up Down O Left What is the direction of the electric field measured by an earthbound scientist? B = Request Answer Right Into the page Submit Out of the page Part C Stad Request Answer ? V/m What is the magnetic field strength measured by an earthbound scientist? Express your answer using two significant figures. VE ΑΣΦ LITER ? T
- Please write clearlyThe magnetic field perpendicular to a single 17.2- cm -diameter circular loop of copper wire decreases uniformly from 0.750 T to zero. Part A If the wire is 2.75 mm in diameter, how much charge moves past a point in the coil during this operation? The resistivity of copper is 1.68 ×10−8Ω⋅m .Can you please answer g & h?
- 4. A circular capacitor of radius R holds a conductive current I. as it begins charging. As the current charges the capacitor, the electric field between the plates begin to increase in strength of E(t) = at³ +c in Newtons per Coulomb. (a) State the expression for Maxwell-Ampere's law. What is the major dif- ference between the Maxwell-Ampere law and Ampere's Law? Show how we arrive to this solution. (b) Determine the magnetic field strength at t = 2 seconds and position from center of cross section of capacitor at r = (1/4)R in terms of µo and eo.Q1 Match the physical situation with the Maxwell's equation that would be useful in analyzing the situation: (a) Gauss's law 1. Find the magnetic field inside a current-carrying coaxial cable. (b) Gauss's law for 2. Predict what an AC voltmeter reads magnetism whose leads encircle a coil. (c) Faraday's law 3. Find the amount of charge inside a box. (d) law Ampere-Maxwell 4. Relate the magnetic flux on one face of a cube to the magnetic flux on the other faces.++ A large cyclotron directs a beam of He nuclei onto a target with a beam current of 0.270 mA. (a) How many Hett nuclei per second is this? ++ Не nuclei/s (b) How long (in s) does it take for 1.40 C to strike the target? (c) How long (in s) before 1.25 mol of He*+ nuclei strike the target?
- A square wire with side a = 0.085 m is in a time-varying magnetic field with magnitude B(t) = At, where A = 0.15 T/s. The plane in which the square is located has an angle θ with the direction of B. Express the magnitude of the magnetic flux going through the loop, Φ, in terms of A, t, a and θ. a. Express the derivative of the flux with respect of time, dΦ/dt. b. Express the magnitude of the emf induced in the loop, ε, in terms of A, a, and θ. c. Calculate the numerical value of ε when θ = 0, in volts. d. Calculate the numerical value of ε when θ = 90°, in volts.Include I1 and I2 in answer.Figure 8 shows a coaxial cable (two nested cylinders) of length l, inner radius a and outer radius b. Note that l >> a and l >> b. The inner cylinder is charged to +Q and the outer cylinder is charged to −Q. The cable carries a current I, which flows clockwise. Use Ampere’s Law to calculate themagnetic field B⃗ at r<a, a<r<b, and r>b.