- A$2\pi \sqrt {\frac{{M\eta }}{L}} $
- B$2\pi \sqrt {\frac{L}{{M\eta }}} $
- C$2\pi \sqrt {\frac{{ML}}{\eta }} $
- ✓$2\pi \sqrt {\frac{M}{{\eta L}}} $
$(a, b, c)$ Reynolds number and coefficient of friction are dimensionless.
Latent heat and gravitational potential both have dimension $[{L^2}{T^{ - 2}}]$.
Curie and frequency of a light wave both have dimension $[{T^{ - 1}}]$.
But dimensions of Planck's constant is $[M{L^2}{T^{ - 1}}]$ and torque is $\left[ {M{L^2}{T^{ - 2}}} \right]$
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(ignore viscosity of air)
The initial velocity of the particle is $5 \sqrt{2}\, ms ^{-1}$ and the air resistance is assumed to be negligible. The magnitude of the change in momentum between the points $A$ and $B$ is $x \times 10^{-2}\, kgms ^{-1} .$ The value of $x ,$ to the nearest integer, is ...... .
