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Chemistry
A metal exists as an oxide with formula M0.96O. Metal M can exist as M2+ and M3+ in its oxide M0.96O. The percentage of M3+ in the oxide is nearly
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Q. A metal exists as an oxide with formula $M_{0.96}O$. Metal $M$ can exist as $M^{2+}$ and $M^{3+}$ in its oxide $M_{0.96}O$. The percentage of $M^{3+}$ in the oxide is nearly
KCET
KCET 2020
The Solid State
A
8.3%
41%
B
4.6%
24%
C
5%
15%
D
9.6%
20%
Solution:
Let, the number of $M ^{2+}$ ions $= x$
Then, the number of $M ^{3+}$ ions will be $0.96- x$
We know, the overall charge in the metal oxide is zero.
So, $x(2)+(0.96-x)(3)+1(-2)=0$
$\Rightarrow 2 x+2.88-3 x=2$
$\Rightarrow - x =-0.88$
$\Rightarrow x =0.88$
$\therefore $ Number of $M ^{3+}$ ions $=0.96-0.88=0.08$
$\therefore $ Percentage of $M ^{3+}$ ions $=0.08 / 0.96 \times 100=8.33 \%$