- ✓$1/3$
- B$3$
- C$1.6$
- D$6$
$Cr _2 O _7^{2-}+ Sn ^{+2}+ H ^{+} \rightarrow Sn ^{-4}+ Cr ^{+3}+ H _2 O$
Step $1:$ Assign the oxidation state using oxidation number of $O =-2$.
we get:
$Cr _2 O _7^{2-}+ Sn ^{+2+}+ H ^{+} \rightarrow Sn ^{+4}+ Cr ^{+3}+ H _2 O$
Reduction half-reaction:
$Cr _2 O _7^{2-} \rightarrow 2 Cr ^{-3}:$ Gain of 6 electrons
Oxidation half reaction:
$Sn ^{+2} \rightarrow Sn ^{+4}:$ Loss of $2$ electrons
Step $2:$ Equalise the number of electrons as:
Oxidation half reaction:
$3 Sn ^{-2} \rightarrow 3 Sn ^{+4}$
Step $3:$ balance $O$ atoms by adding $H _2 O$ and then $H$ by $H ^{+}$
$Cr _2^{+6} O _7^{2-}+14 H ^{+} \rightarrow 2 Cr ^{-3+}+7 H _2 O$
Step $4:$ overall reaction:
$Cr _2^{+6} O _7^{2-}+14 H ^{+}+3 Sn ^{+2} \rightarrow 2 Cr ^{3+}+3 Sn ^{+4}+7 H _2 O$
Thus $3$ mole of $Sn ^{2+}$ will reduce 1 moles of $K _2 Cr _2 O _7$.
Therefore,$1$ mole of $Sn ^{2+}$ will reduce $\frac{1}{3}$ moles of $K _2 Cr _2 O _7$.
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$N_{2(g)} + O_{2(g)} \rightleftharpoons 2NO_{(g)}$ is $K,$ the equilibrium constant for $\frac{1}{2} N_{2(g)} + \frac{1}{2} O_{2(g)} \rightleftharpoons NO_{(g)}$ will be
