Capacitance problem (verify answer)

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The capacitance of a parallel plate capacitor with an area of 0.04 m², a separation distance of 2 mm, a relative permittivity of 6, and a permittivity of free space of 8.854 x 10^-12 is calculated to be 1.06248 x 10^-9 F, or 1062.48 pF. There was confusion regarding the conversion between nano and pico, with one participant mistakenly stating the final answer as 1.062 pF instead of the correct 1062.48 pF. Clarification was provided that pico represents 10^-12, while nano represents 10^-9. The discussion concluded with an acknowledgment of the correct values and appreciation for the verification of results. Accurate understanding of capacitance units is essential for proper calculations in electronics.
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Find the capacitance of a parrell plate capacitor in pF with A=0.04 m^2
distance of separation between plates = 2mm relative permittivity of dielectric = 6
and permittivity of free space = 8.854x10^-12


C = (6)(8.854x10^-12)(0.04) / 0.002

= 1.06248x10^-9 F

in pF = 1062.48 pF

Thanks
 
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jayjay112 said:
Find the capacitance of a parrell plate capacitor in pF with A=0.04 m^2
distance of separation between plates = 2mm relative permittivity of dielectric = 6
and permittivity of free space = 8.854x10^-12


C = (6)(8.854x10^-12)(0.04) / 0.002

= 1.06248x10^-9 F

in pF = 1062.48 pF

Thanks

You had it until you wrote the last answer.

1.062 pF
 
LowlyPion said:
You had it until you wrote the last answer.

1.062 pF

But the answer 1.062x10^-9 isn't the same as 1.062x10^ -12 or 1.062 pF
 
jayjay112 said:
But the answer 1.062x10^-9 isn't the same as 1.062x10^ -12 or 1.062 pF

But 1062 * 10-12 = 1.062 * 10-9

10-12 is pico, so sorry you are right. I confused nano-
 
LowlyPion said:
But 1062 * 10-12 = 1.062 * 10-9

10-9 is pico.


pico is 10^ -12

see link http://en.wikipedia.org/wiki/Pico-

Thanks for your help with verifing my results.
 
LowlyPion said:
But 1062 * 10-12 = 1.062 * 10-9

10-12 is pico, so sorry you are right. I confused nano-

no problem thanks again
 
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