# Beta version#

BETA TEST VERSION OF THIS ITEM

This online calculator is currently under heavy development. It may or it may NOT work correctly.

You CAN try to use it. You CAN even get the proper results.

However, please VERIFY all results on your own, as the level of completion of this item is NOT CONFIRMED.

Feel free to send any ideas and comments !

This online calculator is currently under heavy development. It may or it may NOT work correctly.

You CAN try to use it. You CAN even get the proper results.

However, please VERIFY all results on your own, as the level of completion of this item is NOT CONFIRMED.

Feel free to send any ideas and comments !

# Symbolic algebra

ⓘ Hint: This calculator supports symbolic math. You can enter numbers, but also symbols like a, b, pi or even whole math expressions such as (a+b)/2. If you still don't sure how to make your life easier using symbolic algebra check out our another page: Symbolic calculations

# Inputs data - value and unit, which we're going to convert#

Value | ||

Unit | ||

Decimals |

# SI#

Unit | Symbol | Symbol (plain text) | Value as symbolic | Value as numeric | Notes | Unit conversion formula |

yottaohm | Show source$Y\Omega$ | YΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One yottaohm is equal to septylion of ohms: $1\ Y\Omega= 10^{24}\ \Omega$ | Show source$...$ |

zettaohm | Show source$Z\Omega$ | ZΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One zettaohm is equal to sextillion of ohms: $1\ Z\Omega= 10^{21}\ \Omega$ | Show source$...$ |

exaohm | Show source$E\Omega$ | EΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One exaohm is equal to quintillion of ohms: $1\ E\Omega= 10^{18}\ \Omega$ | Show source$...$ |

petaohm | Show source$P\Omega$ | PΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One petaohm is equal to quadrillion of ohms: $1\ P\Omega= 10^{15}\ \Omega$ | Show source$...$ |

teraohm | Show source$T\Omega$ | TΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One teraohm is equal to trillion of ohms: $1\ T\Omega= 10^{12}\ \Omega$ | Show source$...$ |

gigaohm | Show source$G\Omega$ | GΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One gigaohm is equal to billion of ohms: $1\ G\Omega= 10^{9}\ \Omega$ | Show source$...$ |

megaohm | Show source$M\Omega$ | MΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One megaohm is equal to million of ohms: $1\ M\Omega=1000000\ \Omega= 10^{6}\ \Omega$ | Show source$...$ |

kiloohm | Show source$k\Omega$ | kΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One kiloohm is equal to thausand of ohms: $1\ k\Omega=1000\ \Omega= 10^{3}\ \Omega$ | Show source$...$ |

hektoohm | Show source$h\Omega$ | hΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One hektoohm is equal to hundred of ohms: $1\ h\Omega=100\ \Omega= 10^{2}\ \Omega$ | Show source$...$ |

ohm | Show source$\Omega$ | Ω | Show source$\text{...}$ | - | Base electrical resistance unit in SI system. The conductor has a resistance of one ohm if, after applying one voltage to its ends, a current of one ampere flows.$1 \Omega = \dfrac{1V}{1A}$ | Show source$...$ |

deciohm | Show source$d\Omega$ | dΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One deciohm is equal to one tenth of ohm: $1\ d\Omega=0.1\ \Omega= 10^{-1}\ \Omega$ | Show source$...$ |

centiohm | Show source$c\Omega$ | cΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One centiohm is equal to one hundredth of ohm: $1\ c\Omega=0.01\ \Omega= 10^{-2}\ \Omega$ | Show source$...$ |

miliohm | Show source$m\Omega$ | mΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One miliohm is equal to one thousandth of ohm: $1\ m\Omega=0.001\ \Omega= 10^{-3}\ \Omega$ | Show source$...$ |

microohm | Show source$\mu \Omega$ | µΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One microohm is equal to one millionth of ohm: $1\ \mu \Omega=0.000001\ \Omega= 10^{-6}\ \Omega$ | Show source$...$ |

nanoohm | Show source$n\Omega$ | nΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One nanoohm is equal to one billionth of ohm: $1\ n\Omega= 10^{-9}\ \Omega$ | Show source$...$ |

pikoohm | Show source$p\Omega$ | pΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One pikoohm is equal to one trillionth of ohm: $1\ p\Omega= 10^{-12}\ \Omega$ | Show source$...$ |

femtoohm | Show source$f\Omega$ | fΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One femtoohm is equal to one quadrillionth of ohm: $1\ f\Omega= 10^{-15}\ \Omega$ | Show source$...$ |

attoohm | Show source$a\Omega$ | aΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One attoohm is equal to one quintillionth of ohm: $1\ a\Omega= 10^{-18}\ \Omega$ | Show source$...$ |

zeptoohm | Show source$z\Omega$ | zΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One zeptoohm is equal to one sextillionth of ohm: $1\ z\Omega= 10^{-21}\ \Omega$ | Show source$...$ |

yoctoohm | Show source$y\Omega$ | yΩ | Show source$\text{...}$ | - | Derived electrical resistance unit in SI system. One yoctoohm is equal to one septillionth of ohm: $1\ y\Omega= 10^{-24}\ \Omega$ | Show source$...$ |

# other#

Unit | Symbol | Symbol (plain text) | Value as symbolic | Value as numeric | Notes | Unit conversion formula |

volt per ampere | Show source$\frac{V}{A}$ | V/A | Show source$\text{...}$ | - | Equivalent to one ohm. See ohm unit for more. | Show source$...$ |

stat (ESU) | Show source$statohm$ | statohm | Show source$\text{...}$ | - | Historical electrical resistance unit in ESU (Electrostatic units), which is variation of CGS system created to handle electrical units.$1\ stat\Omega = \dfrac{statV}{statA} = \sqrt{g \times cm}$ | Show source$...$ |

ab (EMU) | Show source$abohm$ | abohm | Show source$\text{...}$ | - | Historical electrical resistance unit in EMU (Electomagnetic units), which is variation of CGS system created to handle electromagnetic units.$1\ ab\Omega = \dfrac{abV}{abA} = \dfrac{\sqrt{g \times cm}}{c^2}$ | Show source$...$ |

# Some facts#

**Resistance**defines the relation between**applied voltage**(electric potential difference) and the**electric current**, that flows through the conductor.- Simply speaking: the
**greater resistance**, the**greater voltage**should be used to reach**the same current**. - The
**basic unit**of resistance is**one ohm**. A resistance of this value corresponds to a conductor through which, after applying 1V (one volt), a current of 1A (one ampere) will flow:

$1 \Omega = \dfrac{1V}{1A}$ - In order to
**measure**the codnductor resistance experimentally, we can apply a**known, constant voltage**to it, and then measure the flowing current. Then the**voltage to current**ratio will be equal to the resistance of the examined conductor:

$R = \dfrac{U}{I}$where:

**R**- resistance of the conductor,

**U**- voltage applied to the conductor,

**I**- current that flows through the conductor after applying voltage.

- Resistance is a
**specific to given conductor**. If we have a conductor with a constant cross-sectional area (e.g. an electric cable of known thickness), its resistance can be described by the following equation:

$R = \rho \dfrac{l}{S}$where:

**$R$**- resistance of conductor,

**$\rho$**- proportionality coefficient specific for the substance from which the conductor is made,

**$l$**- length of the conductor,

**$S$**- cross-sectional area of the conductor.

# How to convert#

**Enter the number to field "value"**- enter the NUMBER only, no other words, symbols or unit names. You can use dot (**.**) or comma (**,**) to enter fractions.

Examples:- 1000000
- 123,23
- 999.99999

**Find and select your starting unit in field "unit"**. Some unit calculators have huge number of different units to select from - it's just how complicated our world is...**And... you got the result**in the table below. You'll find several results for many different units - we show you all results we know at once. Just find the one you're looking for.

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