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What is meant by power of lens? Explain this.

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To ensure almost 100 per cent transmittivity, photographic lenses are often coated with a thin layer of dielectric material. The refractive index of this material is intermediated between that of air and glass (which makes the optical element of the lens). A typically used dielectric film is $MgF_2 (n = 1.38).$ What should the thickness of the film be so that at the center of the visible speetrum $(5000\mathring{\text{A}})$ there is maximum transmission.
Find the currents through the three reaiators shown in figure.
A long, straight wire is fixed horizontally and carries a current of 50.0A. A second wire having linear mass density $1.0 \times 10^{-4}kg/m$ is placed parallel to and directly above this wire at a separation of 5.0mm. What current should this second wire carry such that the magnetic repulsion can balance its weight?
Determine the equivalent resistance of networks shown in Fig.

A parallel-plate capacitor of plate area A and plate separation d is charged to a potential difference V and then the battery is disconnected. A slab of dielectric constant K is then inserted between the plates of the capacitor so as to fill the space between the plates. Find the work done on the system in the process of inserting the slab.
The amount of charge that passes in time t through a cross-section of a wire is,
$Q(t) = At^2 + Bt + C.$
  1. Write the dimensional formulae for A, B and C.
  2. If the numerical values of A, B and C are 5, 3 and 1, respectively, in S.I units, find the value of the current at t = 5s.
A magnetic field in a certain region is given by $\text{B}=\text{B}_0\cos(\omega\text{t})\hat{\text{k}}$ and a coil of radius a with resistance R is placed in the x-y plane with its centre at the origin in the magnetic field (see Fig). Find the magnitude and the direction of the current at (a, 0, 0) at $\text{t}=\frac{\pi}{2\omega},\text{t}=\frac{\pi}{\omega} \text{ and }\text{t}=\frac{3\pi}{2\omega}$.
Given below are some famous numbers associated with electromagnetic radiations in different contexts in physics. State the part of the electromagnetic spectrum to which each belongs.
  1. 21 cm (wavelength emitted by atomic hydrogen in interstellar space).
  2. 1057 MHz (frequency of radiation arising from two close energy levels in hydrogen; known as Lamb shift).
  3. 2.7 K [temperature associated with the isotropic radiation filling all space-thought to be a relic of the ‘big-bang’ origin of the universe].
  4. 5890 Å - 5896 Å [double lines of sodium]
  5. 14.4 keV [energy of a particular transition in $^{57}Fe$ nucleus associated with a famous high resolution spectroscopic method (Mössbauer spectroscopy)].
Figure shows two parallel wires separated by a distance of 4.0cm and carrying equal currents of 10A along opposite directions. Find the magnitude of the magnetic field B at the points $A_1, A_2, A_3$ and $A_4.$​​​​​​​
Consider $N = n_1n_2$ identical cells, each of emf $\in$ and internal resistance r. Suppose $n_1$ cells are joined in series to form a line and $n_2$ such lines are connected in parallel. The combination drives a current in an external resistance R. (a) Find the current in the external resistance. (b) Assuming that $n_1$ and $n_2$ can be continuously varied, find the relation between $n_1, n_2, R$ and r for which the current in R is maximum.