e^x Calculator Reference Values
Calculate the exponential function e^x for growth, decay, and continuous compounding math.
Table of Contents
Reference Value Index
This page lists 20 reference values for quick browsing and lookup.
All Reference Values
- -3 Exponent (x) = 0.049787 e^x
- -2.5 Exponent (x) = 0.082085 e^x
- -2 Exponent (x) = 0.135335 e^x
- -1.5 Exponent (x) = 0.22313 e^x
- -1 Exponent (x) = 0.367879 e^x
- -0.5 Exponent (x) = 0.606531 e^x
- 0 Exponent (x) = 1 e^x
- 0.5 Exponent (x) = 1.648721 e^x
- 1 Exponent (x) = 2.718282 e^x
- 1.5 Exponent (x) = 4.481689 e^x
- 2 Exponent (x) = 7.389056 e^x
- 2.5 Exponent (x) = 12.182494 e^x
- 3 Exponent (x) = 20.085537 e^x
- 3.5 Exponent (x) = 33.115452 e^x
- 4 Exponent (x) = 54.59815 e^x
- 4.5 Exponent (x) = 90.017131 e^x
- 5 Exponent (x) = 148.413159 e^x
- 6 Exponent (x) = 403.428793 e^x
- 7 Exponent (x) = 1,096.633158 e^x
- 8 Exponent (x) = 2,980.957987 e^x
Reference Table
| Exponent (x) | Exponential Result e^x |
|---|---|
| -3 Exponent (x) | 0.049787 e^x |
| -2.5 Exponent (x) | 0.082085 e^x |
| -2 Exponent (x) | 0.135335 e^x |
| -1.5 Exponent (x) | 0.22313 e^x |
| -1 Exponent (x) | 0.367879 e^x |
| -0.5 Exponent (x) | 0.606531 e^x |
| 0 Exponent (x) | 1 e^x |
| 0.5 Exponent (x) | 1.648721 e^x |
| 1 Exponent (x) | 2.718282 e^x |
| 1.5 Exponent (x) | 4.481689 e^x |
| 2 Exponent (x) | 7.389056 e^x |
| 2.5 Exponent (x) | 12.182494 e^x |
| 3 Exponent (x) | 20.085537 e^x |
| 3.5 Exponent (x) | 33.115452 e^x |
| 4 Exponent (x) | 54.59815 e^x |
| 4.5 Exponent (x) | 90.017131 e^x |
| 5 Exponent (x) | 148.413159 e^x |
| 6 Exponent (x) | 403.428793 e^x |
| 7 Exponent (x) | 1,096.633158 e^x |
| 8 Exponent (x) | 2,980.957987 e^x |
Frequently Asked Questions
Frequently asked questions for e^x Calculator and its reference values.
What does the e^x Calculator calculator do?
It calculates modeling exponential growth/decay and checking scientific or finance formulas from the values you enter.
What formula does the e^x Calculator calculator use?
The exponential function computes e raised to the power x.
What inputs are valid?
Any finite exponent x is valid, though very large values may overflow.
When would I use this?
modeling exponential growth/decay and checking scientific or finance formulas
Methodology and Review
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