MCQ
When a particle executes $SHM$ the nature of graphical representation of velocity as a function of displacement is :
- Acircular
- ✓elliptical
- Cparabolic
- Dstraight line
$x = A \sin (\omega t +\phi)$
$v =\omega A \cos (\omega t +\phi)$
$\Rightarrow \frac{ v ^{2}}{\omega^{2} A ^{2}}+\frac{ x ^{2}}{ A ^{2}}=1 \Rightarrow$ equation of ellipse between $v$ and $x.$
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| List$-I$ | List$-II$ |
| $(a)$ ${R}_{{H}}$ (Rydberg constant) | $(i)$ ${kg} {m}^{-1} {s}^{-1}$ |
| $(b)$ $h$ (Planck's constant) | $(ii)$ ${kg} {m}^{2} {s}^{-1}$ |
| $(c)$ $\mu_{{B}}$ (Magnetic field energy density) | $(iii)$ ${m}^{-1}$ |
| $(d)$ $\eta$ (coefficient of viscocity) | $(iv)$ ${kg} {m}^{-1} {s}^{-2}$ |
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