If $C$ and $R$ represent capacitance and resistance respectively, then the dimensions of $RC$ are
- [AIPMT 1988]
- A$\left[M L^0 T A^{-2}\right]$
- B$\left[M^0 L^0 T A^0\right]$
- C$\left[M^0 L^0 T^{-1}\right]$
- Dnot expressible in terms of $M, L$ and $T$
Similar Questions
Dimensional formula of magnetic flux is
- [IIT 1982]
The physical quantity that has no dimensions
$Assertion$ : The dimensional formula for relative velocity is same as that of the change in velocity.
$Reason$ : Relative velocity of $P$ w.r.t. $Q$ is the ratio of velocity of $P$ and that of $Q$.
$Reason$ : Relative velocity of $P$ w.r.t. $Q$ is the ratio of velocity of $P$ and that of $Q$.
- [AIIMS 2002]
If $w, x, y$ and $z$ are mass, length, time and current respectively, then $\frac{x^2w}{y^3z}$ has dimensional formula same as
Match List $-I$ with List $-II$
List $-I$
List $-II$
$A$.
Coefficient of Viscosity
$I$.
$[M L^2T^{–2}]$
$B$.
Surface Tension
$II$.
$[M L^2T^{–1}]$
$C$.
Angular momentum
$III$.
$[M L^{-1}T^{–1}]$
$D$.
Rotational Kinetic energy
$IV$.
$[M L^0T^{–2}]$
| List $-I$ | List $-II$ | ||
| $A$. | Coefficient of Viscosity | $I$. | $[M L^2T^{–2}]$ |
| $B$. | Surface Tension | $II$. | $[M L^2T^{–1}]$ |
| $C$. | Angular momentum | $III$. | $[M L^{-1}T^{–1}]$ |
| $D$. | Rotational Kinetic energy | $IV$. | $[M L^0T^{–2}]$ |
- [JEE MAIN 2024]