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L, C and R represent the physical quantities, inductance, capacitance and resistance respectively. The combination(s) which have the dimensions of frequency are 
  • a)
    1/RC
  • b)
    R/L
  • c)
  • d)
    C/L
Correct answer is option 'B'. Can you explain this answer?
Verified Answer
L, C and R represent the physical quantities, inductance, capacitance ...
KEY CONCEPT : The magnetic field due to a current flowing in a wire of finite length is given by
Applying the above formula for AB for finding the field at O, we get
acting perpendicular to the plane of paper upwards
∴ The total magnetic field due to current flowing through ABCD is

The total flux passing through the square EFGH
[∵ ℓ > L and therefore, B can be assumed constant for ℓ2]
The flux through small square loop is directly proportional to the current passing through big square loop.
∴ φ2 ∝ I1 ⇒ φ = MI1 where M = Mutual Conductance

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Most Upvoted Answer
L, C and R represent the physical quantities, inductance, capacitance ...
RC is the time constant of an R-C circuit.
L/R is the time constant of an L-R circuit.
√(LC) also has the dimensions of time.
Only C/L doesn't have dimensions of time. It has the unit of Ω-¹.

So, a, b ,c have dimensions of frequency.
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Community Answer
L, C and R represent the physical quantities, inductance, capacitance ...
KEY CONCEPT : The magnetic field due to a current flowing in a wire of finite length is given by
Applying the above formula for AB for finding the field at O, we get
acting perpendicular to the plane of paper upwards
∴ The total magnetic field due to current flowing through ABCD is

The total flux passing through the square EFGH
[∵ ℓ > L and therefore, B can be assumed constant for ℓ2]
The flux through small square loop is directly proportional to the current passing through big square loop.
∴ φ2 ∝ I1 ⇒ φ = MI1 where M = Mutual Conductance

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L, C and R represent the physical quantities, inductance, capacitance and resistance respectively. The combination(s) which have the dimensions of frequency area)1/RCb)R/Lc)d)C/LCorrect answer is option 'B'. Can you explain this answer?
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