The phase difference between the alternating current and
emf is $$\frac{\pi }{2}.$$ Which of the following cannot be the constituent of the circuit?
A.
$$R,L$$
B.
$$C$$ alone
C.
$$L$$ alone
D.
$$L,C$$
Answer :
$$R,L$$
Solution :
Phase difference for $$R - L$$ circuit lies between $$\left( {0,\frac{\pi }{2}} \right)$$
Releted MCQ Question on Electrostatics and Magnetism >> Alternating Current
Releted Question 1
When an $$AC$$ source of emf $$e = {E_0}\sin \left( {100t} \right)$$ is connected across a circuit, the phase difference between the emf $$e$$ and the current $$i$$ in the circuit is observed to be $$\frac{\pi }{4},$$ as shown in the diagram. If the circuit consists possibly only of $$R - C$$ or $$R - L$$ or $$L - C$$ in series, find the relationship between the two elements
An $$AC$$ voltage source of variable angular frequency $$\omega $$ and fixed amplitude $${V_0}$$ is connected in series with a capacitance $$C$$ and an electric bulb of resistance $$R$$ (inductance zero). When $$\omega $$ is increase
In a transformer, number of turns in the primary coil are 140
and that in the secondary coil are 280. If current in primary coil is $$4A,$$ then that in the secondary coil is