Home
Class 12
PHYSICS
A: When the magnetic flux through a loop...

A: When the magnetic flux through a loop is maximum, induced emf is maximum.
R: When the magnetic flux through a loop is minimum, induced emf is minimum.

A

If both Assertion & Reason are true and the reason is the correct explanation of the assertion.

B

If both Assertion & Reason are true but the reason is not the correct explanation of the assertion.

C

If Assertion is true statement but Reason is false.

D

If both Assertion and Reason are false statements.

Text Solution

AI Generated Solution

The correct Answer is:
To solve the assertion-reason question, we need to analyze both statements carefully. ### Step 1: Understanding the Assertion The assertion states: "When the magnetic flux through a loop is maximum, induced emf is maximum." - Magnetic flux (Φ) is defined as the product of the magnetic field (B) and the area (A) through which it passes, along with the cosine of the angle (θ) between the field and the normal to the surface. - The induced electromotive force (emf) in a loop is given by Faraday's law of electromagnetic induction, which states that the induced emf (ε) is equal to the rate of change of magnetic flux through the loop: \[ \epsilon = -\frac{d\Phi}{dt} \] - If the magnetic flux is at a maximum, it means that there is no change in flux at that instant (dΦ/dt = 0), which implies that the induced emf is zero. ### Step 2: Understanding the Reason The reason states: "When the magnetic flux through a loop is minimum, induced emf is minimum." - Similar to the assertion, if the magnetic flux is at a minimum, it also indicates that there is no change in flux at that instant (dΦ/dt = 0), leading to an induced emf of zero. ### Step 3: Conclusion Both the assertion and the reason are false because: - When the magnetic flux is at a maximum, the induced emf is zero (not maximum). - When the magnetic flux is at a minimum, the induced emf is also zero (not minimum). Thus, the correct answer is that both the assertion and reason are false. ### Final Answer Both Assertion (A) and Reason (R) are false. ---
Promotional Banner

Topper's Solved these Questions

  • ELECTROMAGNETIC INDUCTION

    AAKASH INSTITUTE ENGLISH|Exercise ASSIGNMENT(SECTION -C) Previous Years Questions|34 Videos
  • ELECTRIC CHARGES AND FIELDS

    AAKASH INSTITUTE ENGLISH|Exercise comprehension|3 Videos
  • ELECTROMAGNETIC WAVES

    AAKASH INSTITUTE ENGLISH|Exercise ASSIGNMENT SECTION - D Assertion-Reason Type Questions|25 Videos

Similar Questions

Explore conceptually related problems

Which of the following can produce maximum induced emf?

A closed current carrying circular loop is placed on one face of a cubical box as shown in fig. The magnetic flux through area of the box contained by the loop is phi_1 and the magnetic flux through remaining surface area of the box is phi_2 . What is relation between them

A closed current carrying circular loop is placed on one face of a cubical box as shown in fig. The magnetic flux through area of the box contained by the loop is phi_1 and the magnetic flux through remaining surface area of the box is phi_2 . Which of the following option is correct

The magnetic flux linked with a coil is phi and the emf induced in it is e .

The magnetic field perpendicular to the plane of a loop of area 0.1m^(2) is 0.2 T. Calculate the magnetic flux through the loop (in weber)

(A): Only a change in magnetic flux will maintain an induced current in the coil. (R): The presence of large magnetic flux through a coil maintains a current in the coil if the circuit is continuous

A wire of linear charge density lambda passes through a cuboid of length l, breadth b and height h(l>b>h) in such a manner that the flux through the cuboid is maximum. The position of the wire is now changed, so that the flux through the cuboid is minimum. The raito of maximum flux to minimum flux will be

A long solenoid having n = 200 turns per metre has a circular cross-section of radius a_(1) = 1 cm . A circular conducting loop of radius a_(2) = 4 cm and resistance R = 5 (Omega) encircles the solenoid such that the centre of circular loop coincides with the midpoint of the axial line of the solenoid and they have the same axis as shown in Fig. A current 't' in the solenoid results in magnetic field along its axis with magnitude B = (mu)ni at points well inside the solenoid on its axis. We can neglect the insignificant field outside the solenoid. This results in a magnetic flux (phi)_(B) through the circular loop. If the current in the winding of solenoid is changed, it will also change the magnetic field B = (mu)_(0)ni and hence also the magnetic flux through the circular loop. Obvisouly, it will result in an induced emf or induced electric field in the circular loop and an induced current will appear in the loop. Let current in the winding of solenoid be reduced at a rate of 75 A //sec . Magentic flux through the loop due to external magnetic field will be I is the current in the loop a_(1) is the radius of solendoid and a_(1)=1cm (given) a_(2) is the radius of circular loop and a_(2)=4cm (given) i is hte current in the solenoid

Whenever the magnet flux linked with a coil changes, then is an induced emf in the circuit. This emf lasts

For the situation shown in the figure, flux through the square loop is: