Convert Newton to Kilonewton
Unit definitions
Newton
The newton is the SI unit of force. It is the force required to accelerate a mass of one kilogram at a rate of one meter per second squared.
Kilonewton
${10}^{3}$ newtons equal one kilonewton.
How to convert Newton to Kilonewton
$$\text{Force}_{\text{kN}} = \frac{\text{Force}_{\text{N}}}{{10}^{3}}$$
Examples
Example 1
Convert $40.0\ \text{N}$ to $\text{kN}$.
$$\text{Force}_{\text{kN}} = \frac{40.0}{{10}^{3}}$$
$$\text{Force}_{\text{kN}} = 0.04$$
$$\therefore \ 40.0\ \text{N} = 0.04 \ \text{kN}$$
Example 2
Convert $75.0\ \text{N}$ to $\text{kN}$.
$$\text{Force}_{\text{kN}} = \frac{75.0}{{10}^{3}}$$
$$\text{Force}_{\text{kN}} = 0.075$$
$$\therefore \ 75.0\ \text{N} = 0.075 \ \text{kN}$$
Example 3
Convert $110.0\ \text{N}$ to $\text{kN}$.
$$\text{Force}_{\text{kN}} = \frac{110.0}{{10}^{3}}$$
$$\text{Force}_{\text{kN}} = 0.11$$
$$\therefore \ 110.0\ \text{N} = 0.11 \ \text{kN}$$
Example 4
Convert $130.0\ \text{N}$ to $\text{kN}$.
$$\text{Force}_{\text{kN}} = \frac{130.0}{{10}^{3}}$$
$$\text{Force}_{\text{kN}} = 0.13$$
$$\therefore \ 130.0\ \text{N} = 0.13 \ \text{kN}$$
Example 5
Convert $170.0\ \text{N}$ to $\text{kN}$.
$$\text{Force}_{\text{kN}} = \frac{170.0}{{10}^{3}}$$
$$\text{Force}_{\text{kN}} = 0.17$$
$$\therefore \ 170.0\ \text{N} = 0.17 \ \text{kN}$$
Newton to Kilonewton conversion table
Convert Newton to other Force units
| Newton [N] | Other unit |
|---|---|
| 1 | 0.224809 Pound-force [lbf] |
| 1 | 0.101972 Kilogram-force [kgf] |
| 1 | 101.971621 Gram-force [gf] |
| 1 | 1E+5 Dyne [dyn] |
| 1 | 1E-18 Exanewton [EN] |
| 1 | 1E-15 Petanewton [PN] |
| 1 | 1E-12 Teranewton [TN] |
| 1 | 1E-9 Giganewton [GN] |
| 1 | 0.000001 Meganewton [MN] |
| 1 | 0.01 Hectonewton [hN] |
| 1 | 0.1 Decanewton [daN] |
| 1 | 1E+1 Decinewton [dN] |
| 1 | 1E+2 Centinewton [cN] |
| 1 | 1E+3 Millinewton [mN] |
| 1 | 1E+6 Micronewton [µN] |
| 1 | 1E+9 Nanonewton [nN] |
| 1 | 1E+12 Piconewton [pN] |
| 1 | 1E+15 Femtonewton [fN] |
| 1 | 1E+18 Attonewton [aN] |