Respuesta :
For this problem, we use the Faradays law to relate the mass electroplated and the current passed through. We do as follows:
60.1 g (1 mol / 196.67 g) (1 mol e- / 1 mol Au) ( 96500 C / 1 mol e- ) = 29486.25 C
Q = It
29486.25 = 5t
t = 5897.85 s = 98.30 min
Hope this answers the question.
60.1 g (1 mol / 196.67 g) (1 mol e- / 1 mol Au) ( 96500 C / 1 mol e- ) = 29486.25 C
Q = It
29486.25 = 5t
t = 5897.85 s = 98.30 min
Hope this answers the question.
Answer:
It would take 0.1 minutes (approximately 6 seconds)
Explanation:
Applying the Faraday's first law of electrolysis which states that,
m = ZIt
where m is the mass electroplated, Z is the electrochemical equivalence of the element, I is the current and t is the time taken.
Z of gold = 2.04352g/As
Thus,
t = [tex]\frac{m}{ZI}[/tex]
= [tex]\frac{60.1}{2.04352 *5}[/tex]
= 5.882 s
To determine the time in minute, divide by 60;
t = 0.0980minute
t = 0.1 minute