# Capacitance And Micro Farads

### #1

Posted 22 July 2008 - 04:58 AM

### #2

Posted 22 July 2008 - 08:38 AM

Welcome to the forum.

Power factor correction capacitors are rated in KVAR at a particular voltage and frequency, so it is not necessary to calculate the microfarads required.

For a given capacitance, at a given voltage and frequency, the current through the capacitor can easily be calculated. If you then multiply the voltage across the capacitor by the current through it, you get the VAR of the capacitor. Divide this by one thousand, and you have the KVAR of the capacitor.

You can calculate the current by the voltage divided by the reactance where the reactance is 1/(2 x pi x f x C).

pi =3.142....

f = frequency

C = capacitance.

A bit of algebra and you can come up with the formula to calculate the capacitance from the KVAR.

Note for a three phase capacitor, assume three equal capacitors star connected with phase - neutral voltage across the capacitor.

If the final capacitor is made up of three delta connected capacitors, you can use star to delta transformation formulae to calculate the equivalent delta connected capacitors.

Best regards,

Mark

Skype Contact = markempson | phone +64 274 363 067

LMPForum | Power Factor | L M Photonics Ltd | Empson family | Advanced Motor Control Ltd | LMP Software | Pressure Transducers | Smart Relay | GSM Control | Mark Empson Website | Soft Starters

### #3

Posted 04 August 2008 - 11:36 PM

Welcome to the forum.

Power factor correction capacitors are rated in KVAR at a particular voltage and frequency, so it is not necessary to calculate the microfarads required.

For a given capacitance, at a given voltage and frequency, the current through the capacitor can easily be calculated. If you then multiply the voltage across the capacitor by the current through it, you get the VAR of the capacitor. Divide this by one thousand, and you have the KVAR of the capacitor.

You can calculate the current by the voltage divided by the reactance where the reactance is 1/(2 x pi x f x C).

pi =3.142....

f = frequency

C = capacitance.

A bit of algebra and you can come up with the formula to calculate the capacitance from the KVAR.

Note for a three phase capacitor, assume three equal capacitors star connected with phase - neutral voltage across the capacitor.

If the final capacitor is made up of three delta connected capacitors, you can use star to delta transformation formulae to calculate the equivalent delta connected capacitors.

Best regards,

Mark

### #4

Posted 04 August 2008 - 11:56 PM

Thanks for the reply, I will run some calculations and let you know how it works out. I am not sure I followed your explanation or if I understood correctly. If motor run capacitors connected in a delta configuration for power factor correction create a specific amount of KVAC to offset the KVAR of the installation, is determined by voltage and frequency across the capacitors how then is the total amount of capacitance effected by the size of the capacitors?

You mentioned the star to delta formula, where can I find this?

Best regards!!

### #5

Posted 02 January 2010 - 02:14 PM

Thanks you for the post.

Hi guys, Im a newbie. Nice to join this forum.

### #7

Posted 11 June 2014 - 08:15 AM

Really, If you don't agree with Mark, then the best thing to do is to find the inter-cable-phase-adapter, Make sure the termination is nice and tight. Swing on it a few times and go research the power triangle for a while before dedicating your life to three phase theory. If this does not work, then get a job talking as much *beep* your body can handle without imploding into approx. 10 micro-farads.

Best of luck

PS.. If this post is not deleted, I will assume that LMP forum is dead and gone.

) .. Was good talking

### #8

Posted 16 June 2014 - 12:16 AM

Definitely not dead, just pounded by spam for a while and so filtered quite hard at present.

BR

Mark

Skype Contact = markempson | phone +64 274 363 067

LMPForum | Power Factor | L M Photonics Ltd | Empson family | Advanced Motor Control Ltd | LMP Software | Pressure Transducers | Smart Relay | GSM Control | Mark Empson Website | Soft Starters

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