As we know One nΩ is equal to 1e-9 1/S (1 nΩ = 1e-9 1/S).
To convert Nanoohm to Reciprocal Siemens, multiply your nΩ figure by 1e-9.
Example : convert 25 nΩ to 1/S:
25 nΩ = 25 × 1e-9 1/S = 1/S
To convert Reciprocal Siemens to Nanoohm, divide your 1/S figure by 1e-9.
Example : convert 25 1/S to nΩ:
25 1/S = 25 ÷ 1e-9 nΩ = nΩ
As we know One 1/S is equal to 1e+9 nΩ (1 1/S = 1e+9 nΩ).
To convert Reciprocal Siemens to Nanoohm, multiply your 1/S figure by 1e+9.
Example : convert 45 1/S to nΩ:
45 1/S = 45 × 1e+9 nΩ = nΩ
To convert Nanoohm to Reciprocal Siemens, divide your nΩ figure by 1e+9.
Example : convert 45 nΩ to 1/S:
45 nΩ = 45 ÷ 1e+9 1/S = 1/S
nΩ to Ω | 1 nΩ = 1e-9 Ω |
nΩ to MΩ | 1 nΩ = 1e-15 MΩ |
nΩ to μΩ | 1 nΩ = 0.001 μΩ |
nΩ to mΩ | 1 nΩ = 0.000001 mΩ |
nΩ to kΩ | 1 nΩ = 1e-12 kΩ |
nΩ to V/A | 1 nΩ = 1e-9 V/A |
nΩ to 1/S | 1 nΩ = 1e-9 1/S |
nΩ to abΩ | 1 nΩ = 1 abΩ |
nΩ to EMU of resistance | 1 nΩ = 1 EMU of resistance |
nΩ to stΩ | 1 nΩ = 1.11265e-21 stΩ |
nΩ to ESU of resistance | 1 nΩ = 1.11265e-21 ESU of resistance |
nΩ to Quantized Hall resistance | 1 nΩ = 3.874046e-14 Quantized Hall resistance |
nΩ to Planck impedance | 1 nΩ = 3.335641e-11 Planck impedance |
nΩ to EΩ | 1 nΩ = 1e-27 EΩ |
nΩ to PΩ | 1 nΩ = 1e-24 PΩ |
nΩ to TΩ | 1 nΩ = 1e-21 TΩ |
nΩ to GΩ | 1 nΩ = 1e-18 GΩ |
nΩ to hΩ | 1 nΩ = 1e-11 hΩ |
nΩ to daΩ | 1 nΩ = 1e-10 daΩ |
nΩ to dΩ | 1 nΩ = 1e-8 dΩ |
nΩ to cΩ | 1 nΩ = 1e-7 cΩ |
nΩ to pΩ | 1 nΩ = 1000 pΩ |
nΩ to fΩ | 1 nΩ = 1000000 fΩ |
nΩ to aΩ | 1 nΩ = 1e+9 aΩ |
nΩ to kV/A | 1 nΩ = 1e-12 kV/A |
nΩ to mV/A | 1 nΩ = 0.000001 mV/A |
nΩ to μV/A | 1 nΩ = 0.001 μV/A |
nΩ to MV/A | 1 nΩ = 1e-15 MV/A |
nΩ to V/kA | 1 nΩ = 0.000001 V/kA |
nΩ to V/mA | 1 nΩ = 1e-12 V/mA |
nΩ to V/μA | 1 nΩ = 1e-15 V/μA |
nΩ to V/MA | 1 nΩ = 0.001 V/MA |
Created @ o.vg | Free Unit Converters |
1/S. Since one nΩ equals 1e-9 1/S, 9 nΩ in 1/S will be 1/S.
There are 1e-9 1/S in one nΩ. In turn, one 1/S is equal to 1e+9 nΩ.
1 1/S is approximately equal to 1e+9 nΩ.
The Nanoohm value of 8 1/S is nΩ. (i.e.,) 8 x 1e+9 = nΩ.
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