Question
Consider two physical quantities A and B related to each other as $E=\frac{B-x^2}{A t}$ where $E, x$ and $t$ have dimensions of energy, length and time respectively. The dimension of $A B$ is
$A=\frac{x^2}{t E}=\frac{L^2}{T^2 T^{-2}}=\frac{1}{M^{-1}}$
${[A]=M^{-1} T}$
${[A B]=\left[L^2 M^{-1} T^1\right]}$
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Match the paths in List $I$ with conditions of refractive indices in List $II$ and select the correct answer using the codes given below the lists :
| List $I$ | List $II$ |
| $P$. $\quad e \rightarrow f$ | $1.$ $\quad \mu_1>\sqrt{2} \mu_2$ |
| $Q.$ $\quad e \rightarrow g$ | $2.$ $\quad \mu_1>\mu_1$ and $\mu_2>\mu_3$ |
| $R.$ $\quad e \rightarrow h$ | $3.$ $\quad \mu_1=\mu_2$ |
| $S.$ $\quad e \rightarrow i$ | $4.$ $\quad \mu_2<\mu_1<\sqrt{2} \mu_2$ and $\mu_2>\mu_3$ |
Codes: $\quad \quad P \quad Q \quad R \quad S $ 
