Conversion number between **inches per minute** [ipm] and
**speed of sound** [s] is **1.2356357999239 × 10 ^{-6}**.
This means, that inches per minute is smaller unit than speed of sound.

Switch to reverse conversion:

from **speed of sound** to **inches per minute** conversion

[ipm] |

Result in **speed of sound**

- 1 inches per minute = `((0.0254/60)) / (342.603648550333)` =
**1.2356357999239 × 10**speed of sound^{-6} - 1 speed of sound = `(342.603648550333) / ((0.0254/60))` =
**809299.95720551**inches per minute - ? inches per minute × `((0.0254/60) ("m/s"/"inches per minute")) / (342.603648550333 ("m/s"/"speed of sound"))` =
**?**speed of sound

If conversion between **inches per minute to metre-per-second** and **metre-per-second to speed of sound** is exactly definied, high precision conversion from inches per minute to speed of sound is enabled.

Since definition contain rounded number(s) too, there is no sense for high precision calculation, but if you want, you can enable it. Keep in mind, that converted number will be inaccurate due this rounding error!

Start value: | [inches per minute] |

Step size | [inches per minute] |

How many lines? | (max 100) |

visual:

inches per minute | speed of sound |
---|---|

0 | 0 |

10 | 1.2356357999239 × 10^{-5} |

20 | 2.4712715998478 × 10^{-5} |

30 | 3.7069073997717 × 10^{-5} |

40 | 4.9425431996955 × 10^{-5} |

50 | 6.1781789996194 × 10^{-5} |

60 | 7.4138147995433 × 10^{-5} |

70 | 8.6494505994672 × 10^{-5} |

80 | 9.8850863993911 × 10^{-5} |

90 | 0.00011120722199315 |

100 | 0.00012356357999239 |

110 | 0.00013591993799163 |

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Convert **Inches per minute to other unit:**

### inches per minute

Definition of inches per minute unit: ≡ 1 in / 60 s = 2.54 cm / 60 s. The speed with which the body moves 1 inch (or 2.54 centimetres) in 1 minute.

Convert **Speed of sound to other unit:**

### speed of sound

Definition of speed of sound unit: ≡ (1.4 x 286 x (20+273.15) )^{-2}. Speed of sound in the air. But this speed varies between 295-340 m/s depending on the air temperature and pressure. From the NASA formula I calculated the speed on sea level at 20°C.

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