# What is 10 1 10

## Dictionary

In physics, very large and very small numerical values are usually written using powers of the number 10. For large numbers is 10^{n}, with n a nonnegative integer, a 1 with n trailing zeros, for example:

10^{0} = 1 = one

10^{1} = 10 = ten

10^{2} = 100 = hundred

10^{3} = 1000 = thousand

10^{6} = 1,000,000 = one million

10^{9} = 1,000,000,000 = one billion

10^{12} = 1,000,000,000,000 = one trillion

10^{15} = 1,000,000,000,000,000 = one quadrillion

Very small fractions can be classified as 10^{-n}, write with n a nonnegative integer. n also counts the zeros here:

10^{0} | = | 1 | = | one |

10^{-1} | = | 0,1 | = | a tenth |

10^{-2} | = | 0,01 | = | a hundredth |

10^{-3} | = | 0,001 | = | a thousandth |

10^{-6} | = | 0,000001 | = | a millionth |

10^{-9} | = | 0,000000001 | = | a billionth |

10^{-12} | = | 0,000000000001 | = | one trillionth |

10^{-15} | = | 0,000000000000001 | = | a billiard part |

Numbers that are not an even power of ten can be written by extracting the power of ten as a factor: This is something like this

1748 = 1,748·1000 = 1,748·10^{3}

in calculators also written 1,748E3. As an example of a small number is

0,000.4175.5 = 4,1755·0,0001 = 4,1755·10^{-4} = 4.1755E-4.

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