We are given that a metal ($M$) forms two oxides, and the ratios of the metal to oxygen (by weight) in the two oxides are:
1. $25:4$ (for the first oxide) 2. $25:6$ (for the second oxide)
Let the atomic mass of the metal be m.
For the first oxide: The weight ratio of $M$ to $O$ is $25:4$, so:
$\dfrac{25}{m} = \dfrac{4}{16}$ This simplifies to:
$\dfrac{25}{m} = \dfrac{1}{4}$, so $m = 100$.
For the second oxide: The weight ratio of $M$ to $O$ is $25:6$, so:
$\dfrac{25}{m} = \dfrac{6}{16}$ This simplifies to:
$\dfrac{25}{m} = \dfrac{3}{8}$, so $m = 100$.
Thus, the minimum value of the atomic mass of $M$ is:
Answer: 100
Fortification of food with iron is done using $\mathrm{FeSO}_{4} .7 \mathrm{H}_{2} \mathrm{O}$. The mass in grams of the $\mathrm{FeSO}_{4} .7 \mathrm{H}_{2} \mathrm{O}$ required to achieve 12 ppm of iron in 150 kg of wheat is _______ (Nearest integer).} (Given : Molar mass of $\mathrm{Fe}, \mathrm{S}$ and O respectively are 56,32 and $16 \mathrm{~g} \mathrm{~mol}^{-1}$ )

A quantity \( X \) is given by: \[ X = \frac{\epsilon_0 L \Delta V}{\Delta t} \] where:
- \( \epsilon_0 \) is the permittivity of free space,
- \( L \) is the length,
- \( \Delta V \) is the potential difference,
- \( \Delta t \) is the time interval.
The dimension of \( X \) is the same as that of: