Home
Class 12
PHYSICS
Find the values of ointvecB.vec(dl) for ...

Find the values of `ointvecB.vec(dl)` for the loops `L_1, L_2 and L_3` in Fig. (The sense of `vec(dl)` is mentioned in the figure)

Text Solution

Verified by Experts

For `L_1, ointvecB.dl=mu_0(I_1-I_2)`. Here `I_1` is taken postive because
magnetic lines of forces produced by `I_1` is anti-lockwise as seen
from top. `I_2` produces lines of `vecB` in clockwise sense as seen from
top. The sense of `vecdl` is anticlockwise as seen form top.
For `L_2: ointvecB.vecdl=mu_0(I_1-I_2+I_4)`
For `L_3: oint vecB.vecdl=0`
Promotional Banner

Topper's Solved these Questions

  • SOURCES OF MAGNETIC FIELD

    CENGAGE PHYSICS|Exercise Exercise (subjective )|10 Videos
  • SOURCES OF MAGNETIC FIELD

    CENGAGE PHYSICS|Exercise Exercise (single Correct )|75 Videos
  • SOURCES OF MAGNETIC FIELD

    CENGAGE PHYSICS|Exercise Concept Exercise 2.1|35 Videos
  • SEMICONDUCTOR ELECTRONIC : MATERIALS, DEVICES AND SIMPLE CIRCUITS

    CENGAGE PHYSICS|Exercise QUESTION BANK|12 Videos
  • THERMAL PROPERTIES OF MATTER

    CENGAGE PHYSICS|Exercise Question Bank|40 Videos

Similar Questions

Explore conceptually related problems

Find the values of ointvecB.vecdl for the loops L_(1),L_(2),L_(3) in the figure shown . The sence of vecdl is mentioned in the figure.

the value of oint barB.bar(dl) for the loop L is

Rank the value of ointvec(B)vec(dl) for the closed paths shown in figure from the smallest to largest.

In the circuit shown in Fig. If both the lamps L_(1) and L_(2) are identical.

A: In any magnetic field region the line integral ointvecB.vec(dl) along a closed loop is always zero. R: The magnetic field vecB in the expressioin oint vecB.vec(dl) is due to the currents enclosed only by the loop.

In the diagram shown, a wire carriers current I . The loop has N turns and part of helical loop on which arrows are drawn is outside the plane of paper. What is the value of the oint vecB.vec(dl) (as in Ampere's law) on the helical loop shown in the figure?

A closed curve encircles several conductors. The line integral ointvecB.vec(dl) around this curve is 3.83xx10^-4 Tm. (a) What is the net current in the conductor? (b) If you were to integrated around the curve in the opposite direction, what would be the value of the line integral? Expalin.

Find oint vec(B).vec(dl) over following loops (direction in which integration has to be performed is indicated by arrows)