Category: electro magnetics

Category: electro magnetics

Find the magnetic field intensity (𝐻"βƒ—) for all points in the space for the given current distribution. I, 𝐼, 𝐽',𝑀, π‘Žπ‘›π‘‘ 𝐾 π‘Žπ‘Ÿπ‘’ π‘π‘œπ‘›π‘ π‘‘π‘Žπ‘‘π‘›π‘‘π‘ . Note that there is no current for 𝜌 > 𝑐 b) Find the magmetic field intensity for just before and after 𝜌 = 𝑏 π‘Žπ‘›π‘‘ 𝜌 = 𝑐 (need to do on – an d + of b and c) c) Examine magentic boundary conditions at 𝜌 = 𝑏 π‘Žπ‘›π‘‘ 𝜌 = 𝑐 For this part you need to set up """"βƒ— """"βƒ— 9𝐻: βˆ’ 𝐻<=π‘₯𝑛? 𝑖𝑑𝑒𝑛𝑑𝑖𝑓𝑦 𝑛? 𝑀hπ‘Žπ‘‘ 𝑖𝑠 π‘Žπ‘›π‘‘ 𝑠hπ‘œπ‘€ 𝑖𝑓 𝑑h𝑒 π‘π‘œπ‘’π‘›π‘‘π‘Žπ‘Ÿπ‘¦ π‘π‘œπ‘›π‘‘π‘–π‘‘π‘–π‘œπ‘› π‘€π‘œπ‘Ÿπ‘˜π‘  π‘‘π‘œ 𝑔𝑒𝑑 𝑓𝑒𝑙𝑙 π‘π‘œπ‘–π‘›π‘‘π‘  Finally, please remember H is a vector and need to be clearly show, how you find the magniture and what is the vector in each region

Find the magnetic field intensity (𝐻”βƒ—) for all points in the space for the given current distribution. I, 𝐼, 𝐽’,𝑀, π‘Žπ‘›π‘‘ 𝐾 π‘Žπ‘Ÿπ‘’ π‘π‘œπ‘›π‘ π‘‘π‘Žπ‘‘π‘›π‘‘π‘ . Note that there is no current for 𝜌 > 𝑐 b) Find the magmetic field intensity for just before and after 𝜌 = 𝑏 π‘Žπ‘›π‘‘ 𝜌 = 𝑐 (need to do on – an d + of b and c) c) Examine magentic boundary conditions at 𝜌 = 𝑏 π‘Žπ‘›π‘‘ 𝜌 = 𝑐 For this part you need to set up “”””βƒ— “”””βƒ— 9𝐻: βˆ’ 𝐻<=π‘₯𝑛? 𝑖𝑑𝑒𝑛𝑑𝑖𝑓𝑦 𝑛? 𝑀hπ‘Žπ‘‘ 𝑖𝑠 π‘Žπ‘›π‘‘ 𝑠hπ‘œπ‘€ 𝑖𝑓 𝑑h𝑒 π‘π‘œπ‘’π‘›π‘‘π‘Žπ‘Ÿπ‘¦ π‘π‘œπ‘›π‘‘π‘–π‘‘π‘–π‘œπ‘› π‘€π‘œπ‘Ÿπ‘˜π‘  π‘‘π‘œ 𝑔𝑒𝑑 𝑓𝑒𝑙𝑙 π‘π‘œπ‘–π‘›π‘‘π‘  Finally, please remember H is a vector and need to be clearly show, how you find the magniture and what is the vector in each region

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Suppose that the loop of Example 6-1 is replaced with a 10-turn square loop centered at the origin and having 20 cm sides oriented parallel to the x and y axes. If B = Λ†zB0 x^2 cos 103 t and B0 = 100 T, find the current in the circuit.

Suppose that the loop of Example 6-1 is replaced with a 10-turn square loop centered at the origin and having 20 cm sides oriented parallel to the x and y axes. If B = Λ†zB0 x^2 cos 103 t and B0 = 100 T, find the current in the circuit.

Suppose that the loop of Example 6-1 is replaced with a 10-turn square loop centered at the origin and having ...
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Exercise 6-1: For the loop shown in Fig. 6-3, what is V tr emf if B = Λ†yB0 cos Ο‰t?

Exercise 6-1: For the loop shown in Fig. 6-3, what is V tr emf if B = Λ†yB0 cos Ο‰t?

Exercise 6-1: For the loop shown in Fig. 6-3, what is V tr emf if B = Λ†yB0 cos Ο‰t? ...
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1. A line of charge withdensity pl =2y uc/m exists in along they axis between y=-2cm and y =2cm find E at (1m,0,0) 2. Four point charges each with q= 1nC located at the cornersof 4m^2 square in x-y plane as shown in below find the force acting on the charge located at the origin (0,0) assume charge in vaccum 3. Given the electric flux density D=(R-sinΘ) R^ determine a. Volume charge density pv b. The total charge Q enclosed with in a sphere center at the origin in x-y plane (0,0,0) with radius 2m 4. A circular ring of charge of radius r1=1 and r2=2m lies on x-y plane and is centered at the origin. assume also that the ring is in air and carries a uniform density 2Q C/m^2 a. find the electric potential v at (0,0,z) b. find the corresponding electric field.

1. A line of charge withdensity pl =2y uc/m exists in along they axis between y=-2cm and y =2cm find E at (1m,0,0) 2. Four point charges each with q= 1nC located at the cornersof 4m^2 square in x-y plane as shown in below find the force acting on the charge located at the origin (0,0) assume charge in vaccum 3. Given the electric flux density D=(R-sinΘ) R^ determine a. Volume charge density pv b. The total charge Q enclosed with in a sphere center at the origin in x-y plane (0,0,0) with radius 2m 4. A circular ring of charge of radius r1=1 and r2=2m lies on x-y plane and is centered at the origin. assume also that the ring is in air and carries a uniform density 2Q C/m^2 a. find the electric potential v at (0,0,z) b. find the corresponding electric field.

A line of charge withdensity pl =2y uc/m exists in along they axis between y=-2cm and y =2cm find E ...
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1.two identical charges are located on the x axis at x=1 m and x=19m at what point in space the net electric field is zero . 2. Charge q1= 6uc is located at (1cm,1cm,0) and charge Q2 is located at (0,0,4cm) what should Q2 be so that E at (0,10cm,0) has no y component 3.a line of charge with density pl =10z uc/m exists in are along the z axis between z=-5cm and z=+5cm find E at (0,1m,0) 4. Given the electric flux density D determine a. Volume charge density pv B. The total charge Q enclosed in a sphere entered at the origin (0,0,0) with a radius of 1m 5. A circular ring of charge of radius a lies in the x-y plane and is cantered at the origin. Assume also that the ring is in air and carries a uniform density p1 for 0<x<a and a uniform density p2 for -a<x<0 A. Find the electric potential V at (0,0,z) B. Find the corresponding electric field E 6.given the electric flux density D= xy^3z^3 c/m^2 determine a. Volume charge density pv b. The total charge Q enclosed in a cube with (x,-1,1),(y,-1,1),(z,-1,1) 7.find the capacitance for the following capacitor there are two conducting cylinders with radius of R1 and R2 where R1>R2 the height of the capacitor is h the medium between the two conductors is divided in half as shown the upper (lower) half has permittivity e1 (e2) the inner cylinder R2 is a solid and the outer cylinder is a plate

1.two identical charges are located on the x axis at x=1 m and x=19m at what point in space the net electric field is zero . 2. Charge q1= 6uc is located at (1cm,1cm,0) and charge Q2 is located at (0,0,4cm) what should Q2 be so that E at (0,10cm,0) has no y component 3.a line of charge with density pl =10z uc/m exists in are along the z axis between z=-5cm and z=+5cm find E at (0,1m,0) 4. Given the electric flux density D determine a. Volume charge density pv B. The total charge Q enclosed in a sphere entered at the origin (0,0,0) with a radius of 1m 5. A circular ring of charge of radius a lies in the x-y plane and is cantered at the origin. Assume also that the ring is in air and carries a uniform density p1 for 0R2 the height of the capacitor is h the medium between the two conductors is divided in half as shown the upper (lower) half has permittivity e1 (e2) the inner cylinder R2 is a solid and the outer cylinder is a plate

COMPLETELY SOLVED ALL THESE QUESTIONS WITH NEAT AND CLEAR STEPS two identical charges are located on the x axis at ...
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7.35 if B= 2/r3 cos ar+ 1/r3 sin a wb/m2 find the magnetic flux through the spherical cap r=1,>Β’<Ο€/3

7.35 if B= 2/r3 cos ar+ 1/r3 sin a wb/m2 find the magnetic flux through the spherical cap r=1,>Β’<Ο€/3

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