Electrochemistry
A copper voltameter, a silver voltameter and a water voltameter are connected in series and current is passed through them for some time. The ratio of the number of moles of copper, silver and hydrogen formed at the cathode is:
The anodic half-cell of lead-acid battery is recharged unsing electricity of $$0.05$$ Faraday. The amount of $$PbSO_4$$ electrolyzed in g during the process is : $$($$ Molar mass of $$PbSO_4 = 303 g mol^{-1}) $$
$$A)\ \underset{0.05/2\ mole}{PbSO_4}+2OH^- \rightarrow PbO_2 + H_2SO_4 +\underset{0.05F}{2e^-}$$ $$B)\ \underset{0.05/2\ mole}{PbSO_4 }+\underset{0.05\ F}{2e^-}+2H^+ \rightarrow Pb(s) + H_2SO_4$$ $$n_T(PbSO_4)=\dfrac{0.05}{2}\ mole$$ $$m_{PbSO_4}=\dfrac{0.05}{2}\times 303=7.6\ gm$$
A copper voltameter, a silver voltameter and a water voltameter are connected in series and current is passed through them for some time. The ratio of the number of moles of copper, silver and hydrogen formed at the cathode is:
The number of faradays required to liberate 1 mole of any element indicates :
Number of electrons required to deposit one mole of $$Mg^{2+}$$ ion is :
How long (approximate) should water be electrolysed by passing through 100 amperes current so that the oxygen released can completely burn $$27.66\, g$$ of diborane? (Atomic weight of $$B=10.8 u$$)
When an electric current is passed through acidified water, $$112$$ mL of hydrogen gas at N.T.P. was collected at the cathode in $$965$$ seconds. The current passed, in ampere, is _______.
If three faradays of electricity is passed through the solution of $$AgNO_3, CuSO_4$$ and $$AuCl_3$$, the molar ratio of the cations deposited at the cathodes will be:
What will be the volume of $$O_2$$ at N.T.P liberated by $$5$$ A current flowing for $$193$$ s through acidulated water?
During the electrolysis of molten sodium chloride, the time required to produce 0.10 mol of chlorine gas using a current of 3 amperes is:
The number of electrons delivered at the cathode during electrolysis by a current of 1 ampere in 60 seconds is : (charge on an electron is $$1.60 \times 10^{-19}C)$$ :
The number of Faradays(F) required to produce $$20 g$$ of calcium from molten $$CaCl_2$$ (Atomic mass of $$Ca = 40 g\ mol^{-1})$$ is