The dimensional formula of farad is
The dimensional formula of farad is
- [AIIMS 2012]
- A
$\left[ {{M^{ - 1}}{L^{ - 2}}TQ} \right]$
- B
$\left[ {{M^{ - 1}}{L^{ - 2}}{T^2}{Q^2}} \right]$
- C
$\left[ {{M^{ - 1}}{L^{ - 2}}T{Q^2}} \right]$
- D
$\left[ {{M^{ - 1}}{L^{ - 2}}{T^2}Q} \right]$
Similar Questions
Which of the following quantities has the same dimensions as that of energy
Which of the following quantities has the same dimensions as that of energy
Which of the following is dimensionally incorrect?
Which of the following is dimensionally incorrect?
Stokes' law states that the viscous drag force $F$ experienced by a sphere of radius $a$, moving with a speed $v$ through a fluid with coefficient of viscosity $\eta$, is given by $F=6 \pi \eta a v$. If this fluid is flowing through a cylindrical pipe of radius $r$, length $l$ and pressure difference of $p$ across its two ends, then the volume of water $V$ which flows through the pipe in time $t$ can be written as $\frac{V}{t}=k\left(\frac{p}{l}\right)^a \eta^b r^c$, where $k$ is a dimensionless constant. Correct values of $a, b$ and $c$ are
Stokes' law states that the viscous drag force $F$ experienced by a sphere of radius $a$, moving with a speed $v$ through a fluid with coefficient of viscosity $\eta$, is given by $F=6 \pi \eta a v$. If this fluid is flowing through a cylindrical pipe of radius $r$, length $l$ and pressure difference of $p$ across its two ends, then the volume of water $V$ which flows through the pipe in time $t$ can be written as $\frac{V}{t}=k\left(\frac{p}{l}\right)^a \eta^b r^c$, where $k$ is a dimensionless constant. Correct values of $a, b$ and $c$ are
- [KVPY 2017]
The dimensions of power are
The dimensions of power are
If the buoyant force $F$ acting on an object depends on its volume $V$ immersed in a liquid, the density $\rho$ of the liquid and the acceleration due to gravity $g$. The correct expression for $F$ can be
If the buoyant force $F$ acting on an object depends on its volume $V$ immersed in a liquid, the density $\rho$ of the liquid and the acceleration due to gravity $g$. The correct expression for $F$ can be