The newton (symbol: N) is the SI derived unit of force, named after Isaac Newton in recognition of his work on classical mechanics.
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The newton is the unit of force derived in the SI system; it is equal to the amount of net force required to accelerate a mass of one kilogram at a rate of one meter per second per second. In dimensional analysis, F=ma, multiplying m (kg) by a (m/s2), the dimension for 1 newton unit is therefore:[1]
Kilonewtons are often used for stating safety holding values of fasteners, anchors and more in the building industry.[2] They are also often used in the specifications for rock climbing equipment. The safe working loads in both tension and shear measurements can be stated in kN (kilonewtons).
1 kN equals 101.97162 kilograms of load, but multiplying the kN value by 100 (i.e. using a slightly pessimistic and easier to calculate value) is a good rule of thumb.[3]
newton (SI unit) |
dyne | kilogram-force, kilopond |
pound-force | poundal | |
---|---|---|---|---|---|
1 N | ≡ 1 kg·m/s² | = 105 dyn | ≈ 0.10197 kp | ≈ 0.22481 lbF | ≈ 7.2330 pdl |
1 dyn | = 10−5 N | ≡ 1 g·cm/s² | ≈ 1.0197×10−6 kp | ≈ 2.2481×10−6 lbF | ≈ 7.2330×10−5 pdl |
1 kp | = 9.80665 N | = 980665 dyn | ≡ gn·(1 kg) | ≈ 2.2046 lbF | ≈ 70.932 pdl |
1 lbF | ≈ 4.448222 N | ≈ 444822 dyn | ≈ 0.45359 kp | ≡ gn·(1 lb) | ≈ 32.174 pdl |
1 pdl | ≈ 0.138255 N | ≈ 13825 dyn | ≈ 0.014098 kp | ≈ 0.031081 lbF | ≡ 1 lb·ft/s² |
The value of gn as used in the official definition of the kilogram-force is used here for all gravitational units. |
System | FPS Engineering | FPS Gravitational | FPS Absolute | Metric | |
---|---|---|---|---|---|
Force (F) | F = m·a | F = m·a/gc = w·a/g | F = m·a | F = m·a | |
Weight (w) | w = m·g | w = m·g/gc ≈ m | w = m·g | ||
Units | |||||
Acceleration (a) | ft/s2 | ft/s2 | ft/s2 | m/s2 | |
Mass (m) | slug | pound-mass | pound | kilogram | |
Force (F) | pound | pound-force | poundal | newton |
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