How many exahenry in 1 decahenry?
The answer is 1.0E-17.

We assume you are converting between **exahenry** and **decahenry**.

You can view more details on each measurement unit:

exahenry or
decahenry

The SI derived unit for **inductance** is the henry.

1 henry is equal to 1.0E-18 exahenry, or 0.1 decahenry.

Note that rounding errors may occur, so always check the results.

Use this page to learn how to convert between exahenries and decahenries.

Type in your own numbers in the form to convert the units!

1 exahenry to decahenry = 1.0E+17 decahenry

2 exahenry to decahenry = 2.0E+17 decahenry

3 exahenry to decahenry = 3.0E+17 decahenry

4 exahenry to decahenry = 4.0E+17 decahenry

5 exahenry to decahenry = 5.0E+17 decahenry

6 exahenry to decahenry = 6.0E+17 decahenry

7 exahenry to decahenry = 7.0E+17 decahenry

8 exahenry to decahenry = 8.0E+17 decahenry

9 exahenry to decahenry = 9.0E+17 decahenry

10 exahenry to decahenry = 1.0E+18 decahenry

You can do the reverse unit conversion from decahenry to exahenry, or enter any two units below:

exahenry to millihenry

exahenry to gigahenry

exahenry to megahenry

exahenry to zettahenry

exahenry to kilohenry

exahenry to zeptohenry

exahenry to hectohenry

exahenry to microhenry

exahenry to picohenry

exahenry to femtohenry

The SI prefix "exa" represents a factor of
10^{18}, or in exponential notation, 1E18.

So 1 exahenry = 10^{18} henries.

The definition of a henry is as follows:

The henry (symbol: H) is the SI unit of inductance. It is named after Joseph Henry (1797-1878), the American scientist who discovered electromagnetic induction independently of and at about the same time as Michael Faraday (1791-1867) in England.

The SI prefix "deca" represents a factor of
10^{1}, or in exponential notation, 1E1.

So 1 decahenry = 10^{1} henries.

The definition of a henry is as follows:

The henry (symbol: H) is the SI unit of inductance. It is named after Joseph Henry (1797-1878), the American scientist who discovered electromagnetic induction independently of and at about the same time as Michael Faraday (1791-1867) in England.

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