Two small magnets are placed horizontally perpendicular to magnetic meridian. Their north poles are at 30cm east and 20cm west from a compass needle. Compare the magnetic moments of the magnets, if compass needle remains undeflected.
Answers
Answered by
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Explanation:
here in this question the needle remains undeflected that means that point the magnetic field is zero .
Now when , the north poles are 30 cm east and 20 cm west from a compass needle then ,
Answered by
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Given: North poles are at 30 cm east and 20 cm west from a compass needle.
To find: Compare the magnetic moments of the magnets.
Solution:
- Now we have given that there are two small magnets.
- They are placed horizontally perpendicular to magnetic meridian. Their north poles are at 30 cm east and 20 cm west from a compass needle.
- Now we have given a condition that compass needle remains un-deflected.
- This means at that point the magnetic field is zero.
- Now according to the formula:
B = μm / 4πl
l is the distance.
- So now B1 = B2 = 0.
- So putting the values in formula, we get:
μ x m1 / 4π (30)^3 = μ x m2 / 4π (20)^3
- Cancelling similar terms, we get:
m1 / 27000 = m2 / 8000
m1 / m2 = 27000/8000
m1 / m2 = 27/8
m1 : m2 = 27 : 8
Answer:
So the ratio is 27 : 8.
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