Doubling time in hours to growth constant per hour
Type a value in hours to get it in h⁻¹ instantly.
3.365×10⁻⁶h⁻¹
That's 3.3× as fast as world population growth, while a 7 % a year investment is 2.3× faster. It doubles in 23.5 years and grows tenfold in 78.06 years.
What it means
How fast is that growth?
Assumes steady compound growth. Percent rates compound once per period; “per hour” and “per day” rates are continuous.
The math
How to convert hours to h⁻¹
Doubling time = ln 2 ÷ ln(1 + r) periods, close to 70 ÷ percent; r = 2^(1 ÷ doubling time) − 1.
Example: 206,000 hours = 3.365×10⁻⁶ h⁻¹.
Every unit
That growth in every unit
Tables
hours to h⁻¹ conversion table
| hours | h⁻¹ |
|---|---|
| 33,300 hours | 2.082×10⁻⁵ h⁻¹ |
| 43,500 hours | 1.593×10⁻⁵ h⁻¹ |
| 53,600 hours | 1.293×10⁻⁵ h⁻¹ |
| 63,800 hours | 1.086×10⁻⁵ h⁻¹ |
| 79,000 hours | 8.774×10⁻⁶ h⁻¹ |
| 89,800 hours | 7.719×10⁻⁶ h⁻¹ |
| 104,000 hours | 6.665×10⁻⁶ h⁻¹ |
| 125,000 hours | 5.545×10⁻⁶ h⁻¹ |
| 155,000 hours | 4.472×10⁻⁶ h⁻¹ |
| 206,000 hours | 3.365×10⁻⁶ h⁻¹ |
| 307,000 hours | 2.258×10⁻⁶ h⁻¹ |
| 611,000 hours | 1.134×10⁻⁶ h⁻¹ |
| 1,220,000 hours | 5.682×10⁻⁷ h⁻¹ |
h⁻¹ to hours conversion table
| h⁻¹ | hours |
|---|---|
| 5.69×10⁻⁷ h⁻¹ | 1,218,180 hours |
| 1.14×10⁻⁶ h⁻¹ | 608,024 hours |
| 2.26×10⁻⁶ h⁻¹ | 306,702 hours |
| 3.37×10⁻⁶ h⁻¹ | 205,682 hours |
| 4.47×10⁻⁶ h⁻¹ | 155,066 hours |
| 5.57×10⁻⁶ h⁻¹ | 124,443 hours |
| 6.65×10⁻⁶ h⁻¹ | 104,233 hours |
| 7.72×10⁻⁶ h⁻¹ | 89,785.9 hours |
| 8.78×10⁻⁶ h⁻¹ | 78,946.1 hours |
| 1.09×10⁻⁵ h⁻¹ | 63,591.5 hours |
| 1.29×10⁻⁵ h⁻¹ | 53,732.3 hours |
| 1.59×10⁻⁵ h⁻¹ | 43,594.2 hours |
| 2.08×10⁻⁵ h⁻¹ | 33,324.4 hours |
Quick answers
Quick answers
- How many h⁻¹ is 1 hours?
- 1 hours is 0.693147 h⁻¹.
- How many h⁻¹ is 10 hours?
- 10 hours is 0.0693147 h⁻¹.
- How many h⁻¹ is 206,000 hours?
- 206,000 hours is 3.365×10⁻⁶ h⁻¹.
The units
About these units
Doubling time in hours (hours)
Hours to double.
Growth constant per hour (h⁻¹)
Continuous (exponential) rate per hour.
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