Unit definitions

Nanofarad

$\frac{1}{10^9}$ of a farad is a nanofarad.

Millifarad

$\frac{1}{10^3}$ of a farad is a millifarad.

How to convert Nanofarad to Millifarad

$$\text{Electric Capacitance}_{\text{mF}} = \frac{\text{Electric Capacitance}_{\text{nF}}}{{10}^{6}}$$

Examples

Example 1

Convert $20.0\ \text{nF}$ to $\text{mF}$.

$$\text{Electric Capacitance}_{\text{mF}} = \frac{20.0}{{10}^{6}}$$

$$\text{Electric Capacitance}_{\text{mF}} = 0.00002$$

$$\therefore \ 20.0\ \text{nF} = 0.00002 \ \text{mF}$$

Example 2

Convert $70.0\ \text{nF}$ to $\text{mF}$.

$$\text{Electric Capacitance}_{\text{mF}} = \frac{70.0}{{10}^{6}}$$

$$\text{Electric Capacitance}_{\text{mF}} = 0.00007$$

$$\therefore \ 70.0\ \text{nF} = 0.00007 \ \text{mF}$$

Example 3

Convert $120.0\ \text{nF}$ to $\text{mF}$.

$$\text{Electric Capacitance}_{\text{mF}} = \frac{120.0}{{10}^{6}}$$

$$\text{Electric Capacitance}_{\text{mF}} = 0.00012$$

$$\therefore \ 120.0\ \text{nF} = 0.00012 \ \text{mF}$$

Example 4

Convert $135.0\ \text{nF}$ to $\text{mF}$.

$$\text{Electric Capacitance}_{\text{mF}} = \frac{135.0}{{10}^{6}}$$

$$\text{Electric Capacitance}_{\text{mF}} = 0.000135$$

$$\therefore \ 135.0\ \text{nF} = 0.000135 \ \text{mF}$$

Example 5

Convert $200.0\ \text{nF}$ to $\text{mF}$.

$$\text{Electric Capacitance}_{\text{mF}} = \frac{200.0}{{10}^{6}}$$

$$\text{Electric Capacitance}_{\text{mF}} = 0.0002$$

$$\therefore \ 200.0\ \text{nF} = 0.0002 \ \text{mF}$$

Nanofarad to Millifarad conversion table

Nanofarad to Millifarad conversion table

Nanofarad [nF]	Millifarad [mF]
1	0.000001
2	0.000002
3	0.000003
4	0.000004
5	0.000005
6	0.000006
7	0.000007
8	0.000008
9	0.000009
10	0.00001

Convert Nanofarad to other Electric Capacitance units

Convert Nanofarad to other Electric Capacitance units

Nanofarad [nF]	Other unit
1	1E-9 Farad [F]
1	0.001 Microfarad [μF]
1	1E+3 Picofarad [pF]
1	1E+6 Femtofarad [fF]