I have a 10000uF 6.3V capacitor, and my source is generating 3.3V and 15uA of current. How long will it take to charge it enough so i can pulse a standard 5mm LED for lets say 1 second?.
2 Answers
I am afraid you will never reach your goal if you mean 10,000uF electrolytic capacitor. The matter is that electrolytic caps have leakage. For example, Panasonic-made caps usually quote the leakage as "0.01CV", which means that your capacitor will have 0.01 * 6V * 10,000 = 600 uA of leakage. This will make it about as 10k resistor, so 15uA into it will charge the cap to maximum 150 mV. Which won't be enough to lit a LED. Maybe you can be lucky and your cap has smaller leakage, but not by much.
AMPLIFICATION/CORRECTION: I just tried a 10,000 uF cap,
It behaves a bit better than the estimations above. When charger to 1.2V, its self-discharge goes at the rate of 1 mV/s (as measured with a >10 MOhm DMM). With formula provided here by Spehro Pefhany, I = C*dV/dT, the leakage is about 10 uA. Still it means that a 15 uA 3.3V source will charge the cap only to about 1.3V, which isn't much for a LED.

- 38,845
- 3
- 38
- 103
-
I've had a look on supercapacitors and found this 0.1F one: [link](http://www.farnell.com/datasheets/2307934.pdf?_ga=2.175755618.1171512946.1552527779-1271159007.1552527779), it says that there is a nominal leakage current of 3uA after 72 hours. Do you you think this one would be okay? – super95 Mar 14 '19 at 01:47
-
If you have a constant 15uA of current up to 3.3V it will charge to 3.3V in
Tc = \$C \cdot \frac{\Delta V}{I}\$ = 2200 seconds.
If you have a red LED with a Vf of 1.8V and supply it with 10mA it will discharge 1.2V (say) in 1.2 seconds.
Of course if you just buy a really good LED you'll get significant light from that 15uA with out any additional effort.

- 376,485
- 21
- 320
- 842
-
Thanks for the help, what would a really good LED be, any recommendations please? – super95 Mar 13 '19 at 20:30
-
Recommendation is to go to a website such as Digikey.com and sort by MCD (brightness in milllicandelas) to find the brightest at a given current. – Spehro Pefhany Mar 13 '19 at 20:32