Answered: The figure shows perspective view of… | bartleby

Related questions

Question

The figure shows perspective view of flat surface with area 3.0 cm2 in a uniform
magnetic field. If the magnetic flux through this area is 0.90 mWb, calculate the
magnitude of the magnetic field.
30°
Select one:
10.0 T
6.0T
3.0T
12.0T
5.0 T

Expert Solution

Step by step

Solved in 2 steps

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

A 32.7 A current flows in a long, straight wire. Find the strength of the resulting magnetic field at a distance of 61.3 cm from the wire. T
A 2356 turn solenoid is carrying a current of 19.16 A. The solenoid is 38.07 cm long. What is the magnitude of the magnetic field (in milli-tesla) through the center of the solenoid?
The number of turns in a long solenoid whose length is 50 cm is 400. The area of cross-section of solenoid is 2.0 x 10-3 m^2. If the inside of a solenoid has a magnetic field of 5.0 x 10^-3 T, what is the magnetic flux inside the solenoid?
A circular piece of wire with radius 0.89 m has a 84.9 T magnetic field passing through. What is the maximum magnetic flux that can pass through this ring?
A surface of area 50 cm ^2 is placed perpendicular to a magnetic field of strength 0.85T. The magnetic flux passing through the circuit will be * 5 x10 ^-3weber 4.25x 10^-3 weber 2.25x 10^ +3 weber 6.25x 10^+3 weber
The MIT Francis Bitter Magnetic Laboratory has achieved a magnetic field of 37.2 T(as of 2004). Find the current necessary to produce such a field near the center of asolenoid with radius 2.40 cm, length 32.0 cm, and 4.00 · 104 turns
A 2278 turn solenoid is carrying a current of 18.2 A. The solenoid is 98.45 cm long. What is the magnitude of the magnetic field (in milli-tesla) through the center of the solenoid?
A solenoid has 15 turns per centimeter. What current will produce a magnetic field of 1.6×10−21.6×10−2 T within the solenoid? The required current is ________A.
The magnetic field inside an air-filled solenoid 37 cm long and 2.1 cm in diameter is 0.75 T. Approximately how much energy is stored in this field?