The only di-nucleon bound state is the n-p system (the deuteron); the n-n and p-p di-nucleon bound systems are not observed in nature. This is because:
Nuclear forces are strongly spin-dependent
The deuteron is bound only in the spin-triplet \(^{3}S_{1}\) state; the spin-singlet \(^{1}S_{0}\) two-nucleon state is unbound.
For two identical nucleons (n-n or p-p) the Pauli principle forbids the symmetric spin-triplet S-wave state, leaving only the unbound singlet channel; hence no n-n or p-p bound state exists.
Charge independence alone would predict identical bound states in all three channels; the observed asymmetry between triplet and singlet channels shows a strong spin dependence of the nuclear force.
Hence, nuclear forces are strongly spin-dependent.
For a given unijunction transistor (UJT) circuit peak voltage (\(V_p\)) is ........... 
Symbols carry usual meaning.
For the operational amplifier circuit shown below, the output waveform \(V_{OUT}(t)\) is:

A rod \(AOB\) rotates in a vertical plane (the y-z plane) about a horizontal axis through \(O\) perpendicular to the plane (the x-axis) with constant angular velocity \(\omega\), as shown in the figure below. The equation of motion in \(r\) for a particle \(P\) of mass \(m\) constrained to move along the rod, assuming no frictional forces, is:

A particle \(P\) of mass \(m\) moves in the XY plane under the action of two forces, as shown in the figure below. \(\vec{F}_1\) is directed from \(P\) toward the fixed origin \(O\); \(\vec{F}_2\) is parallel to the positive x-axis. The angle between the position vector of \(P\) and the positive x-axis is \(\theta\). Using plane polar coordinates \((r,\theta)\) centred at \(O\), the equations of motion of the particle are:

In the logic-gate network shown below, the overall Boolean function realised at output \(Y\) is equivalent to which basic logic gate?

Consider a two-dimensional honeycomb lattice with nearest-neighbour (bond) distance \(a\), as shown in the figure below.

X-rays of wavelength \(\lambda\), when incident on the \((1\,0\,1)\) plane of a cubic lattice with lattice constant \(a\), produce a first-order Bragg reflection at \(\theta = 30^{\circ}\). The unit cell is then compressed along the z-axis so that its x and y edges keep length \(a\) while its z edge shortens to \(a/\sqrt{3}\), as depicted in the figure below.

The value of the line integral \(I = \int \vec{A}\cdot d\vec{r}\), where \(\vec{r} = x\hat{i} + y\hat{j}\) and \(\vec{A} = (x+y)\hat{i} + (y-x)\hat{j}\), along the path \(y^{2} = x\) from the point \((1, 1)\) to the point \((4, 2)\) is:
It is given that the residue of the complex function \(\dfrac{e^{1/z}}{z^{n}}\) at an isolated singular point \(z = 0\) is \(\dfrac{1}{9!}\). The value of \(n\) must be equal to:
A set \(V\) of complex numbers forms a two-dimensional real vector space under the usual addition of complex numbers and multiplication by real numbers. Let \(T : V \to V\) be a linear transformation defined as \(T(z) = \bar{z}\). Eigenvalues of \(T\) are:
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For a given unijunction transistor (UJT) circuit peak voltage (\(V_p\)) is ........... 
Symbols carry usual meaning.
For the operational amplifier circuit shown below, the output waveform \(V_{OUT}(t)\) is:
